1 Topsoil depth substantially influences the responses to drought of the foliar metabolomes of 2 Mediterranean forests 3 4 Albert Rivas-Ubach1,2,3, Adrià Barbeta2,3, Jordi Sardans2,3, Alex Guenther4, Romà Ogaya2,3, 5 Michal Oravec5, Otmar Urban5, Josep Peñuelas2,3 6 7 1. Environmental Molecular Sciences Laboratory, Pacific Northwest National Laboratory, Richland, WA, 8 USA, 99354 9 2. CREAF, Global Ecology Unit CRAF-CSIC-UAB, Cerdanyola del Vallès, 08913 Catalonia, Spain 10 3. CSIC, Global Ecology Unit CREAF-CSIC-UAB, Cerdanyola del Vallès, 08913 Catalonia, Spain 11 4. Department of Earth System Science, University of California, Irvine, CA, USA 92697 12 5. Global Change Research Centre, Academy of Sciences of the Czech Republic, Bĕlidla 4a, CZ-603 00 13 Brno, Czech Republic 14 15 Author e-mail addresses: 16 Albert Rivas-Ubach: albert.rivas.ubach@gmail.com 17 Adrià Barbeta: a.barbeta@creaf.uab.cat 18 Jordi Sardans: j.sardans@creaf.uab.cat 19 Alex Guenther: alex.guenther@uci.edu 20 Romà Ogaya: r.ogaya@creaf.uab.cat 21 Michal Oravec: oravec.m@czechglobe.cz 22 Otmar Urban: urban.o@czechglobe.cz 23 Josep Peñuelas: josep.penuelas@uab.cat 24 25 26 Corresponding Author: 27 Albert Rivas-Ubach 28 Environmental Molecular Sciences Laboratory, 29 Pacific Northwest National Laboratory, 30 Richland, WA, USA, 99354 31 Telf: +1 509 371 7319 32 e-mail: albert.rivas.ubach@gmail.com 33 34 Abbreviations 35 H-Forest: Forest with high canopies 36 L-Forest: Forest with low canopies 37 VS: Vegetation structure 38 DUSL: Depth of upper soil layers 39 D50: Diameter at 50 cm from soil 40 SEM: Structural Equation Model 41 LC-MS: Liquid chromatography coupled to mass spectrometry 42 43 44 1 45 Abstract 46 The upper soil provides support, water, and nutrients to terrestrial plants and is therefore 47 crucial for forest dynamics. We hypothesised that a tree's metabolic activity (and therefore its 48 metabolome; the total set of metabolites) would be affected by both the depth of upper soil 49 layers and water availability. We sampled leaves for stoichiometric and metabolomic analyses 50 once per season from differently sized Quercus ilex trees under natural and experimental 51 drought conditions representing the likely conditions in the coming decades). Although the 52 metabolomes varied according to tree size, smaller trees did not show higher concentrations 53 of biomarker metabolites related to drought stress. However, the effect of the drought 54 treatment on the metabolomes was greatest for small trees growing in shallow soils. Our 55 results suggest that tree size is more dependent on the depth of the upper soil, which 56 indirectly affects a tree's metabolome, rather than on the moisture content in the upper soil. 57 Metabolomic profiling of Q. ilex supports our finding that water availability in the upper soil is 58 not necessarily correlated with tree size. The higher impact of drought on trees growing in 59 shallower soils nevertheless indicates that any increase in the frequency, intensity, and 60 duration of drought - as has been projected for the Mediterranean Basin and other areas - 61 would affect small trees most. Metabolomics has proved to be a useful means for investigating 62 the links between plant metabolism and environmental conditions. 63 64 Keywords: Vegetation structure, soil depth, soil moisture, metabolomics, Quercus ilex 65 66 67 68 69 70 71 This is the author’s version of a work that was accepted for publication in Perspectives 72 in plant ecology and evolution (Ed. Elsevier) . Changes resulting from the publishing process, such as peer review, editing, corrections, structural formatting, and other 73 quality control mechanisms may not be reflected in this document. Changes may have 74 been made to this work since it was submitted for publication. A definitive version was subsequently published in Rivas, A. et al “Topsoil depth substantially influences the 75 responses to drought of the foliar metabolomes of Mediterranean forests ” in 76 Perspectives in plant ecology, evolution and systematics, vol. 21 (Aug. 2016), p. 41-54. 77 DOI 10.1016/j.ppees.2016.06.001 2 78 Introduction 79 Soil provides a physical support system and a reservoir of water for terrestrial primary 80 producers (Montheith, 1981). A scarcity of soil resources, particularly water, is often 81 associated with restricted development of plant-soil systems and reduced biomass (Huxman et 82 al., 2004; Knapp and Smith, 2001; Orwig and Abrams, 1997). Soil biological activity and tree 83 growth can be limited by several factors such as nutrients (Bowman et al., 1993; Sardans and 84 Peñuelas, 2015; Sardans et al., 2012a, 2012b), light (Poorter, 1999), temperature (Epstein et 85 al., 1997), or water (Huxman et al., 2004; Rosenzweig, 1968; Sala et al., 1988). Topographic 86 factors such as slope variation and/or soil texture also play important roles in the retention 87 and storage of soil water (Farahani et 88 al., 1998; Fernandez-Illescas et al., 2001) and can influence soil enzymatic activity (Bastida et 89 al., 2008) and erosion (Kinnell and Cummings, 1993). Soil depth is tightly linked with the 90 physiology and respiration rates of tree roots (Pregitzer et al., 1998), the composition of 91 microbial communities (Fierer et al., 2003), and even plant biodiversity (Fuhlendorf and 92 Smeins, 1998). Most of the biological activity and nutrient recycling in soil occurs in the upper 93 topsoil layers, so water availability in these layers is crucial to forests (Jobbagy and Jackson, 94 2000; Wardle et al., 2004). Hydraulic lift, mainly the transport of water from deep to shallower 95 soil layers through roots to maintain physiological activity (Canadell et al., 1996; Nepstad et al., 96 1994; Schulze et al., 1996), is common in several plant species (Caldwell and Richards, 1989; 97 Caldwell et al., 1998; Peñuelas and Filella, 2003; Prieto et al., 2012; Wan et al., 2000). Plants 98 also intensely influence soil; interdependence between changes in plant communities and in 99 soil properties, such as fertility, has been observed in the Mediterranean Basin, especially in 100 dry areas (Ruiz-Sinoga et al., 2011). For example, increased plant cover had a direct effect on 101 soil porosity by increasing water infiltration and decreasing runoff (Garcia-Estringana et al., 102 2010; Goberna et al., 2007; Johnson-Maynard et al., 2002). The enhancement of soil quality by 103 plant cover thus improves fertility (Gallardo et al., 2000) and enzymatic activity (Garcia et al., 104 2002), which in turn have positive effects on plant metabolism and growth (Ruiz-Sinoga et al., 105 2011; Sadaka and Ponge, 2003). The depth and texture of the topsoil, amongst other 106 topographic factors, and the link between vegetation and soil are thus fundamental to the 107 availability of water and nutrients for plants and may further play crucial roles in determining 108 plant cover, habitat fragmentation, landscape patchiness, and changes in biodiversity (Fahrig, 109 2003; Sardans and Peñuelas, 2014; Allen and Breshears, 1998). 110 Mediterranean and other arid and semi-arid ecosystems have marked seasonality, with 111 hot and dry summers (Aschmann 1973; Schwinning et al., 2004). Soil depth can play a critical 112 role in these ecosystems, because summer drought is an important factor limiting the growth 3 113 of plants (Ogaya et al., 2003) and determining tree mortality (Barbeta et al., 2013). High 114 temperatures and the absence of precipitation during summer deplete moisture in the upper 115 soil layers, so plant activity can only be sustained where enough moisture is available in deep 116 soil layers (Barbeta et al., 2015). Mortality and crown damage caused by extreme droughts are 117 usually minimised where soil is deep (Lloret et al., 2012). The most recent climatic models 118 project more frequent and severe droughts in Mediterranean ecosystems (IPCC, 2007). The 119 effects of the increased drought conditions have already been observed during the last two 120 decades affecting forest communities by increasing crown defoliation and tree mortality (Allen 121 et al., 2010; Bigler et al., 2006; Carnicer et al., 2011; Galiano et al., 2011, 2010; McDowell et al., 122 2008; Poyatos et al., 2013; Rebetez and Dobbertin, 2004). The effects of drought on plant 123 fitness and performance may also trigger important cascade effects through various trophic 124 levels (Harrison, 2001; Kuske et al., 2003), thus producing important changes to entire 125 ecosystems. A future exacerbation of drought in Mediterranean and other arid and semi-arid 126 ecosystems may thus potentially affect, in a more intense or different way, the metabolism of 127 trees growing in shallow soils with low capacities to store water, thereby leading to landscape 128 patchiness and desertification (Sardans and Peñuelas, 2014). Forest decline and/or large 129 changes in the structure of the vegetation and habitat are thus more likely in areas with 130 shallower soil that are more susceptible to extreme drought (Galiano et al., 2012; Lloret et al., 131 2004). 132 Plants can adjust their metabolisms to maintain homeostasis under marked seasonality 133 (Bertram et al., 2010; Falasca et al., 2013; Rivas-Ubach et al., 2014, 2012). Extreme droughts 134 can cause drastic vegetation shifts, especially in Mediterranean, semi-arid, and arid 135 ecosystems (Allen and Breshears, 1998; Hanson and Weltzin, 2000; Mueller et al., 2005), so 136 the study of plant metabolomes can contribute to our understanding of how plants can 137 metabolically cope with intense drought stress. Plants under drought conditions can adjust 138 their chemistry to maintain physiological functions by, for example, increasing foliar 139 concentrations of K (Cakmak and Engels, 1999; Sardans and Peñuelas, 2015), proline (Tymms 140 and Gaff, 1979; Yamada et al., 2005), antioxidants (Rivas-Ubach et al., 2014), sugars (Ingram 141 and Bartels, 1996; Porcel and Ruiz-Lozano, 2004; Rivas-Ubach et al., 2014), and/or other 142 species-specific compounds (Sardans et al., 2011). 143 The metabolome, the chemical phenotype of an organism, is the total set of low molecular 144 weight metabolites (typically <1200 Da) present in an organism at a particular moment (Fiehn, 145 2002). The metabolome, includes thus amino acids, sugars, and nucleotides from primary 146 plant metabolism and many secondary metabolites such as phenolics and terpenes 147 representing the diverse physiological processes in an organism for maintaining internal 4 148 homeostasis and function. The first functional responses of an organism facing abiotic and 149 biotic stressors are typically at the metabolomic level (Peñuelas and Sardans, 2009). 150 Metabolomics represents thus a powerful tool for ecological studies (ecometabolomics) to 151 identify the main changes in organisms directly associated with metabolism and performance 152 (Sardans et al., 2011). Metabolomics allows us to understand the metabolic variation of 153 organisms under stressful environmental conditions, including the complete set of metabolites 154 and not just single compounds or families of metabolites (Fiehn, 2002; Bundy et al., 2008; 155 Sardans et al., 2011). The study of the metabolomic changes of wild plant species helps to 156 comprehend the mechanisms behind plant physiological responses to natural or experimental 157 stressors. Metabolomic techniques can also assess the plasticity of specific metabolomes and 158 detect and quantify the metabolic biomarkers linked with specific environmental stressors 159 (Bundy et al., 2008; Sardans et al., 2011; Rivas-Ubach et al., 2016a). Ecometabolomics has 160 advanced our understanding of the natural variability and flexibility of the metabolomes of 161 wild organisms under climatic stressors (Gargallo-Garriga et al., 2014; Rivas-Ubach et al., 162 2014), amongst seasons (Rivas-Ubach et al., 2012), and under attack from folivorous insects 163 (Rivas-Ubach et al., 2016b). Ecometabolomics is thus valuable for exploring the organism- 164 environment interaction by detecting and quantifying the final phenotypic response of an 165 organism to environmental changes. 166 The physiological response to drought of Quercus ilex L., an evergreen sclerophyllous tree 167 species widely distributed in the Mediterranean Basin (Barbero et al., 1992), has been 168 extensively studied (Filella et al., 1998; Nardini et al., 2000; Ogaya and Peñuelas, 2003; 169 Peñuelas et al., 2000; Sala and Tenhunen, 1996). Q. ilex is a keystone species in many 170 Mediterranean ecosystems and is currently expanding its dominance by recolonising 171 abandoned cropland and pastures and by out-competing Mediterranean conifers that are 172 more sensitive to rising temperatures (Carnicer et al., 2013). Drought-induced declines in Q. 173 ilex forests have been reported (Galiano et al., 2012, Camarero et al., 2015), but this tree 174 possesses an array of functional and morphological traits (such as an extensive root system) 175 for surviving periods of drought. Ecometabolomic studies of Q. ilex could thus identify the key 176 metabolites involved in drought tolerance and resistance as well as measure how flexible are 177 the individual metabolomes under stress conditions. We sampled once per season the leaves 178 of differently sized mature Q. ilex trees of the same age from a forest exposed to a moderate 179 experimental drought and analysed the elemental stoichiometries and metabolomes. We 180 discuss three important issues of Q. ilex metabolic responses to environmental variables or 181 factors by multivariate approximations: (i) we hypothesise that the depth of the upper soil 182 layers (DUSL, typically the A + B horizons), where most of the biological activity and water 5 183 uptake occur, may determine vegetation structure (VS) and overall metabolomic composition; 184 ii) we evaluate how different VSs, with special attention to trees growing in shallower soils, 185 respond to the marked seasonality of the Mediterranean Basin and to experimental drought 186 stress; and iii) we apply the results of this study to illustrate the crucial necessity in 187 ecometabolomic studies of controlling the factors potentially able to produce large 188 metabolomic shifts in plants. 189 190 Material & Methods 191 Study site 192 This study was carried out in a natural Q. ilex forest in the Prades Mountains in southern 193 Catalonia, Spain (41°21’N, 1°2′E). The climate is mesic-Mediterranean, with a marked three- 194 month summer drought. The average annual rainfall is 658 mm, and the average temperature 195 is 12 °C. The forest canopy is dominated by Q. ilex, followed by Phillyrea latifolia and Arbutus 196 unedo, with average trunk basal areas at 50 cm of 20.8, 7.7, and 6.9 m2 ha-1, respectively. 197 Other species adapted to drought conditions are Juniperus oxycedruys, Erica arborea, and 198 Cistus albidus, with sporadic individuals of deciduous species such as Acer monspesulanum and 199 Sorbus torminalis. 200 Tree size in the forest is naturally variable, so VS is also variable. We categorised the VSs by 201 designating the areas dominated by taller trees and higher canopies as H-Forest and the areas 202 dominated by smaller trees and lower canopies as L-Forest. The average trunk diameters at 50 203 cm above the soil (D50s) of the trees of H- and L-Forests were 41.2 and 27.8 cm, respectively. 204 205 Experimental design 206 Eight plots (15  10 m) were established in March 1999 at the same altitude (930 m a.s.l.) on a 207 25% mountain slope facing south-southeast (Ogaya et al., 2003). Four plots were established in 208 each of H- and L-Forest areas to represent the natural variation of the VS of the Q. ilex forest. 209 Two randomly chosen plots for each VS received a drought treatment, and the other two 210 served as control plots. The plots were separated by a minimum of 15 m and were located 211 along the same slope position. The drought treatment consisted of covering approximately 212 30% of the soil surface with 14  1 m PVC strips from the top to the bottom edges of the plots 213 at 0.5-0.8 m above the soil, which partially excluded throughfall. Upslope runoff was 214 intercepted by ditches 0.8-1 m deep dug along the entire top edges of the treatment plots. All 215 water intercepted by the strips and ditches was channelled to the bottom edges of the 216 drought plots. 217 6 218 Measurement of plot parameters 219 Soil depth was measured by inserting a 1.5-m metallic corer with a pneumatic hammer 0.7-1 m 220 from the trunk of each sampled tree. The depths of the A and B horizons (upper soil layers; 221 DUSL) were measured in situ, and soil samples were collected for calculating the proportion of 222 fine soil (% <2mm). The samples were dried for 72 h at 60 °C and were then sieved through a 223 2-mm mesh, and the fine-soil and stony fractions were weighed. The density of each horizon 224 was calculated. Stone density was considered to be 2.65 g cm-3 (Chepil, 1950). The proportions 225 of fine soil and stones were thus calculated at the tree level. The moisture content of the 226 upper soil was measured during each campaign by time-domain reflectometry (Tektronix 227 1502C, Beaverton, USA) (Gray and Spies, 1995; Zegelin et al., 1989). Three stainless-steel 228 cylindrical rods 25 cm long were vertically installed in the upper 25 cm of the soil at four 229 randomly selected locations in each plot. The time-domain reflectometer was manually 230 attached to the ends of the rods for each measurement. 231 The aboveground biomass (AB) in the plots was estimated by allometric relationships 232 between tree AB and D50. Twelve Q. ilex trees were harvested outside the plots, their 233 circumferences at a height of 50 cm were measured, and their ABs were weighed after drying 234 in an oven to constant weight. We used the calculated allometric relationships to estimate the 235 AB (lnAB = 4.9 + 2.3 lnD50; R2 = 0.98; n = 12; P < 0.001). 236 Moisture content of the upper soil layers and precipitation were monitored every 30 min in all 237 plots (see Ogaya and Peñuelas (2006) for details). Fig. 1a shows the seasonal accumulated 238 annual precipitation in the study area for 1999-2009. Fig. 1b shows the differences of soil 239 moisture amongst the plots and VSs for each season for 2004-2009 (5 years prior to sampling). 240 241 Sampling and processing of leaves 242 We randomly selected five Q. ilex individuals from each plot as study cases. Leaves were 243 sampled once per season February in winter, May in spring, August in summer, and November 244 in autumn. A small sunlit branch was cut from each tree with a pole, and a fraction of the 245 youngest leaves was immediately frozen in liquid nitrogen for the stoichiometric and 246 metabolomic analyses. The youngest leaves were always sampled to standardise the cohort 247 and control any ontogenic shift with season (see Rivas-Ubach et al. (2014) for details). The 248 leaves were collected within a short period between 11:00 and 14:00 to avoid large temporal 249 metabolomic variation (Rivas-Ubach et al., 2013). 250 The leaves were processed as described in detail by Rivas-Ubach et al. (2013). Briefly, the 251 frozen leaves were lyophilised, placed in plastic cans, and stored at -20 °C until ground with a 252 ball mill at 1600 rpm for 6 min (Mikrodismembrator-U, B. Braun Biotech International, 7 253 Melsungen, Germany) to produce a fine powder for each sample. All samples were then stored 254 in hermetic cans at -80 °C until preparation for metabolite extraction. 255 256 Metabolite extraction for LC-MS 257 Metabolites were extracted as described by t’Kindt et al. (2008) with some modifications. Two 258 sets of 2-mL tubes were labelled (A and B). Set A was used for the extractions, and the extracts 259 were transferred to set B. One hundred milligrams of powder of each foliar sample were 260 introduced into a tube of set A. One millilitre of MeOH/H2O (80:20) was added to each tube. 261 The tubes were vortexed for 15 min and sonicated for 5 min at room temperature (22 °C) and 262 were then centrifuged at 23 000  g for 5 min, and 0.6 mL of supernatant was collected from 263 each tube and transferred to the corresponding tube of set B. This procedure was repeated to 264 perform two extractions of each sample. The tubes of set B were then centrifuged at 23 000  g 265 for 5 min. The supernatants were collected by crystal syringes, filtered with 0.22-µm pore 266 microfilters, and transferred to a labelled set of HPLC vials. The vials were stored at -80 °C until 267 LC-MS analysis. 268 269 Elemental analysis 270 For the C and N analyses, 1.4 mg of powder were transferred to a tin microcapsule. C and N 271 concentrations were determined by elemental analysis using combustion coupled to gas 272 chromatography with a CHNS-O Elemental Analyser (EuroVector, Milan, Italy). 273 P and K concentrations were determined using acid digestion in a microwave at high 274 pressure and temperature (Sardans et al., 2010); 250 mg of powder were weighed in a Teflon 275 tube, and 5 mL of 65% nitric acid and 2 mL of H2O2 were added. The sample was then digested 276 in a MARSXpress microwave (CEM, Mattheus, USA). All digested contents were added to a 50- 277 mL flask and dissolved with Milli-Q water to 50 mL. P and K concentrations were determined 278 by ICP-OES (Optic Emission Spectrometry with Inductively Coupled Plasma) (The Perkin-Elmer 279 Corporation, Norwalk, USA). 280 281 LC-MS analyses 282 LC-MS chromatograms were obtained using a Dionex Ultimate 3000 HPLC system (Thermo 283 Fisher Scientific/Dionex RSLC, Dionex, Waltham, USA) coupled to an LTQ Orbitrap XL high- 284 resolution mass spectrometer (Thermo Fisher Scientific, Waltham, USA) equipped with an HESI 285 II (heated electrospray ionisation) source. Chromatography was performed on a reversed- 286 phase C18 Hypersil gold column (150  2.1 mm, 3 µm particle size; Thermo Scientific, 287 Waltham, USA) at 30 °C. The mobile phases consisted of acetonitrile (A) and 0.1% acetic acid 8 288 (B). Both mobile phases were filtered and degassed for 10 min in an ultrasonic bath prior to 289 use. The elution gradient began at 10% A (90% B) at a flow rate of 0.3 mL min-1 and was 290 maintained for 5 min, then changed linearly to 10% B (90% A) for the next 15 min. The initial 291 proportions (10% A, 90% B) were gradually recovered over the next 5 min, and the column was 292 then washed and stabilised for 5 min before injection of the next sample. The injection volume 293 of the samples was 5 µL. All samples were injected twice, once with the HESI operating in 294 negative ionisation mode (-H) and once in positive ionisation mode (+H). The Orbitrap mass 295 spectrometer was operated in FTMS (Fourier Transform Mass Spectrometry) full-scan mode 296 with a mass range of 50-1000 m/z and high-mass resolution (60 000). The resolution and 297 sensitivity of the spectrometer were monitored by injecting a caffeine standard after every 10 298 samples, and the resolution was further monitored with lock masses (phthalates). Blank 299 samples were also analysed during the sequence (see Rivas-Ubach et al., 2016b for more 300 details of the instrumentation parameters). 301 302 Processing of LC-MS chromatograms 303 The raw data files from the Orbitrap were processed by MZmine 2.12 (Pluskal et al., 2010). 304 Chromatograms were baseline corrected, deconvoluted, aligned, and autoassigned (see Table 305 A.1 for details). Metabolomic variables were assigned by the exact mass and retention time of 306 our metabolite library performed by the injection of over 200 standards representing several 307 common metabolites of both primary and secondary metabolism (see Table A.2 for 308 assignations). Numerical data sets were exported to CSV and posteriorly filtered; outliers and 309 variables present in fewer than six individuals were removed from the data set. Outlier 310 variables were defined as measurements 3-fold higher than the 3rd quartile or 3-fold lower 311 than the 1st quartile of each cell factor. The areas under the peaks of the deconvoluted 312 chromatograms do not reflect the real concentration as weight of metabolite per weight of the 313 sample but are directly correlated with the concentration of the corresponding variable. The 314 areas are thus suitable for metabolomic comparative analyses, as demonstrated in several 315 metabolomic studies (Gargallo-Garriga et al., 2014; Lee and Fiehn, 2013; Leiss et al., 2013; 316 Mari et al., 2013; Rivas-Ubach et al., 2014, 2016a, 2016b). We use the term concentration to 317 refer to the relative concentration of a metabolite. 318 319 Statistical analyses 320 The data set consisted of three categorical independent variables, season (winter, spring, 321 summer, and autumn), VS (H-Forest and L-Forest), and treatment (control and drought), and 322 2784 dependent continuous variables, ten of which were elemental concentrations and 9 323 stoichiometric variables (C, N, P, and K concentrations and C/N, N/P, C/P, C/K, N/K, and K/P 324 ratios) and 2774 of which were metabolomic variables, including 35 identified by our plant 325 library. 326 The D50 and DUSL of all trees and the AB of the plots were subjected to one-way ANOVAs 327 with VS as a factor to test for differences between H- and L-Forests (Fig. A.1). Shapiro and 328 Levene’s tests were used on all metabolomic and stoichiometric variables to assess the 329 normality and homogeneity of the variances, respectively. All known variables were normally 330 distributed, and the variances of the groups were homogeneous. Any unidentified 331 metabolomic variable that was not normally distributed or for which the variance of the group 332 was not homogeneous was removed from the data set before statistical analysis to comply 333 with the assumptions of the tests (0.64% of the variables were removed from the data set). 334 The entire data set, including all stoichiometric and metabolomic variables of the Q. ilex 335 leaves (2784 variables), were first subjected to a PERMANOVA analysis using the Bray Curtis 336 distance to test for differences in elemental stoichiometries and metabolomes between 337 seasons, in the experimental drought treatment, and in VS (L-Forest/H-Forest). The number of 338 permutations was set at 10 000 (Table 1). The same data set was also subjected to a principal 339 component analysis (PCA) (Fig. 2) to determine the natural variability amongst samples. The 340 coordinates of cases of the PCA plot were subjected to a one-way ANOVA to identify statistical 341 differences between the analysed groups (See Rivas-Ubach et al. (2013) for details). 342 The Euclidian distances for each Q. ilex individual between control and droughted trees of 343 both H-Forest and L-Forest (HFC vs HFD and LFC vs. LFD, respectively) and between H-Forest 344 and L-Forest controls (HFC. vs. LFC) were calculated using the coordinates of the first 15 PCs of 345 the PCA, which explained the 54.7% of the total variance. The explained variation of each PC 346 was used for the calculation of the Euclidian distance (PC1 (9.7%); PC2 (6.5%); PC3 (6.1%); PC4 347 (5.0%); PC5 (4.5%); PC6 (3.8%); PC7 (3.4%); PC8 (2.8%); PC9 (2.2%); PC10 (2.1%); PC11 (2.0%); 348 PC12 (1.8%); PC13 (1.7%); PC14 (1.6%); PC15 (1.5%)). The distances between groups were then 349 submitted to one-way ANOVAs (Fig. 3). 350 PLS-DAs (partial least squares discriminant analyses) and PCAs were also performed for 351 each season for the elemental and stoichiometric data and the foliar metabolomic fingerprints 352 of the Q. ilex (Figs. 4 and A.2, respectively). The PLS-DAs were performed to clearly identify the 353 variables that could discriminate the various factors studied. The PLS-DAs were represented in 354 bi-plots, and case distribution in multidimensional space was represented by different colours. 355 Individual cases of the PLS-DAs are presented in Fig. A.3. 356 PC2 of the PCA clearly separated the metabolomes of H- and L-Forests (Fig. 2), so we used 357 a structural equation model (SEM) to detect the overall relationships (total, direct, and 10 358 indirect) of the soil data (DUSL, texture, and moisture) and the experimental drought on D50 359 and the metabolomic variation along PC2 of the PCA of the stoichiometric and metabolomic 360 data from all seasons (Fig. 5; Table 2). We selected the variation along PC2 of the seasonal PCA 361 (Fig. 2) because it clearly separated H- and L-Forests. The data for soil humidity of the SEM 362 corresponded to the seasonal average for 2004-2009. All cases for each season were included 363 in the model, so each Q. ilex tree in each plot and season had a corresponding measure of soil 364 humidity. We incorporated the experimental treatment (categorical variable) into the model 365 by transforming it into a dummy variable (control = 1, drought = 0). Standard errors and the 366 significance levels (P values) of the direct, indirect, and total effects were calculated with 367 bootstrapping (with 1200 repetitions) (Davison et al., 1986). We ran the model with various 368 stipulated relationships and chose the simplest model explaining the most variance of PC2 369 (metabolomic variance) (Fig. 5). The initial model is shown in Fig. A.4, and the total, direct, and 370 indirect effects are shown in Table A.6. Plant metabolomes can vary considerably in response 371 to small environmental shifts, so the SEM model was also performed using the soil humidity of 372 the sampled year (2009-2010), but the overall results were consistent with the seasonal 373 averaged data for 2004-2009. We finally used the 5 year averaged data (2004-2009) of soil 374 moisture for the SEM, because it is a better proxy of tree size than the soil moisture of the 375 sampling year. A heat map of all assigned variables was plotted for all control trees in all 376 seasons to identify the main metabolite shifts amongst seasons and VSs. The relative 377 concentrations for each variable were scaled to the same level before plotting the heat map 378 (Fig. 6). 379 All statistical analyses were performed with R (R Core Team, 2013). The Shapiro tests and 380 ANOVAs were performed with the shapiro.test and aov functions, respectively, in the “R stats” 381 package (R Core Team, 2013). Levene’s test was performed with the levene Test function in the 382 “car” package (Fox and Weisberg, 2011). The PERMANOVA analysis was conducted with the 383 adonis function in the “vegan” package (Oksanen et al., 2013). The PCAs and PLS-DAs were 384 performed by the pca and plsda functions, respectively, of the R “mixOmics” package (Le Cao 385 et al., 2015). The SEM was performed with the sem function of the “sem” package (Fox et al., 386 2015). The heat map was constructed with the heatmap.2 function in “gplots” package 387 (Warnes et al., 2015). Post-hoc tests were conducted with the HSD.test function in “agricolae” 388 package (de Mendiburu 2015). 389 390 Results 391 D50, DUSL, and AB were higher in H-Forest than in L-Forest (F = 17.7, P < 0.001; F = 11.1, P 392 < 0.01; and F = 60.1, P < 0.0001; respectively) (Fig. A.1). Spring was the wettest season, as 11 393 expected, followed by winter, autumn, and summer (F = 10.45; P < 0.0001) (Fig. 1a). Autumn 394 was drier than winter from 1999 to 2009, but the difference was not statistically significant (P 395 > 0.05). A factorial ANOVA of soil moisture, including all categorical factors, was significant for 396 season (F = 108.2; P < 0.0001), VS (F = 6.4; P < 0.05), and treatment (F = 13.1; P < 0.001), but 397 none of the interactions were significant. Soil moisture was significantly higher in winter and 398 spring than in summer and autumn (Fig. 1b). The PERMANOVA clearly identified significant 399 differences in the elemental concentrations, stoichiometric ratios, and metabolomes for the Q. 400 ilex leaves between seasons (Pseudo-F = 31.04, P < 0.0001), between VS types (Pseudo-F = 401 3.31, P < 0.05), between experimental treatments (Pseudo-F = 3.98, P < 0.05), and in the 402 VStreatment interaction (Pseudo-F = 9.07, P < 0.001). The seasonVS and seasontreatment 403 interactions were not significant (P > 0.05) (Table 1). 404 The one-way ANOVA of case coordinates of the seasonal PCA identified significant 405 differences amongst seasons along PC1 (F = 10.9, P < 0.0001) and marginal differences along 406 PC2 (F = 2.27, P = 0.08) (marginal differences are not indicated in the graph), but the case plot 407 did not clearly cluster cases for each season (Fig. 2b). The cases, however, were better 408 separated between the two VSs in the annual PCA in both PCs, but especially in PC2 (F = 7.48, P 409 < 0.01 for PC1 and F = 351, P < 0.0001 for PC2) (Fig. 2c). The experimental drought treatment 410 produced significant separation along PC1 when excluding VS (F = 15.5, P < 0.001). The 411 significance of the drought treatment, however, was extended to PC2 within each VS (H- 412 Forest: F = 7.75, P < 0.01 for PC1 and F = 5.89, P < 0.05 for PC2; L-Forest: F = 58.9, P < 0.0001 413 for PC1 and F = 6.71, P < 0.05 for PC2) (Fig. 2c). The metabolomes of the leaves shifted most 414 strongly across seasons, but VS and the experimental drought also had significant effects 415 (Table 1). 416 One-way ANOVAs of the metabolomic distances (Euclidian distances) calculated with the 417 first 15 PCs of the PCA showed that the HFC vs. HFD distance in each of the seasons was 418 smaller than the HFC vs. LFC distance. The LFC vs. LFD and HFC vs. LFC distances, however, did 419 not differ for summer, autumn, or winter, and the LFC vs. LFD distance was even larger in 420 spring (Fig. 3). The LFC vs. LFD distance was largest in winter and spring, the wetter seasons. 421 The factorial ANOVAs of all known variables, excluding the effects of seasonality (seasons 422 taken together because the treatmentseason and VSseason interactions were not significant 423 in the PERMANOVA, see Table 1), identified several variables with a significant VStreatment 424 effect, suggesting that the drought treatment affected each VS differently (Table A.3). All 425 elemental and stoichiometric variables, except C concentrations, and metabolites such as 426 pentoses, valine, arginine, malic acid, epigallocatechin, homoorientin, chlorogenic acid, - 12 427 humulene, caryophyllene, and pyridoxine responded significantly to the VStreatment 428 interaction (P < 0.05). The factorial ANOVAs of all individual variables for the VStreatment 429 interaction for each season separately did not have many common responses with VS and 430 treatment for specific variables amongst the seasons (Table A.4). The PLS-DA, however, clearly 431 indicated some common responses of VS and treatment with the seasons (Fig. 4). The changes 432 amongst VS and the treatments were not significant for all seasons, but L-Forest under the 433 drought treatment generally had higher concentrations of P, N, -humulene, caryophyllene, 434 disaccharides, pentoses, hexoses, leucine, succininc acid, lactic acid, chlorogenic acid, and 435 catechin and higher N/K and C/K ratios (Fig. 4). The PLS-DAs, as expected, identified larger 436 metabolomic differences along components 1 and 2 of the case plot between the control and 437 droughted plants in L-Forest than in H-Forest in all seasons (Figs 4 and A.2). 438 The SEM indicated that the proportion of fine soil was not correlated with the moisture 439 content of the upper soil, and DUSL did not influence the soil texture; soil texture was thus not 440 included in the final model. All included variables (drought treatment, upper soil moisture, 441 DUSL, and D50) had significant direct or indirect effects on the metabolomes of the leaves 442 along PC2, explaining 38.4% of its total variation. D50 explained most of the variation, followed 443 by the indirect effect of DUSL (Fig. 5; Table 2). DUSL and the effect of the experimental drought 444 explained 48.8% of the variance of the D50 of the Q. ilex trees, with DUSL the most significant 445 factor (R2 = 0.59, P < 0.00001). Of the variables included in the model, only the drought 446 treatment had a significant effect on upper soil moisture, explaining 3.5% of the total variance 447 (Fig. 5; Table 2). 448 The factorial ANOVAs of all known variables for the control trees, with season and VS as 449 categorical factors, indicated that several of the variables shifted significantly amongst seasons 450 and VSs (Fig. 6). Biomarkers of drought and oxidative stress, i.e. epigallocatechin, epicatechin, 451 catechin, gallic acid, quinic acid, kaempferol, rhamnetin, proline, and quercitin, did not differ 452 significantly between VSs. Concentrations of quinic acid were higher in summer. The N:P ratio 453 was generally lowest and the concentrations of some amino acids were generally higher in 454 trees in spring, although not significantly (Fig. 6). 455 456 Discussion 457 Metabolomic variation, VS, and drought. 458 The drought treatment significantly affected the metabolomes and stoichiometries of the 459 natural populations of Q. ilex (Table 1), as also reported for other plant species (Gargallo- 460 Garriga et al., 2014; Rivas-Ubach et al., 2012; J. Sardans et al., 2012c; Sardans et al., 2011 and 461 citations therein; Urano et al., 2009). The effects of the drought treatment on the foliar 13 462 metabolomes and stoichiometries differed in the L- and H-Forests, as shown by the 463 PERMANOVA (Table 1) and the case plot of the seasonal PCA, with the two VSs clearly 464 separated along PC2 (Fig. 2c). Interestingly, the metabolomic distance in all seasons was 465 smaller between the control and droughted trees in H-Forest (HFC vs HFD) than between the 466 control trees of H-Forest and L-Forest (HFC vs LFC) (Fig. 3), indicating that tree metabolism was 467 affected more by VS than by the experimental drought treatment. The distance between the 468 control and droughted trees, however, was significantly larger in all seasons in L-Forest than in 469 H-Forest and this distance was larger in winter and spring, the wetter seasons, than in summer 470 and autumn (Fig. 3). Moreover, case clustering in the PLS-DAs identified larger differences 471 between the control and droughted trees in L-Forest than in H-Forest (Fig. 4). These results 472 demonstrated a higher metabolomic sensitivity to drought of trees in shallower soils (L-Forest), 473 supporting the importance of VS to the response to drought. In fact, shallower soil should be 474 an important factor in VS evolution from continuous to patchy vegetation cover under 475 increasingly arid conditions in desertified areas of the Mediterranean (Sardans and Peñuelas, 476 2014). In this scenario, areas with deeper soils would be more likely to remain covered. The 477 large difference in the tree metabolomes between the two VSs exposed to the same 478 experimental stress demonstrated the necessity of including VS as an important factor when 479 designing experiments, especially metabolomic studies, in natural ecosystems. Most plants 480 require well-balanced soil humidity to maintain physiological homeostasis, fitness, and growth. 481 The SEM, however, indicated that the moisture content of the upper soil did not explain the 482 variation in D50 of the plots (Fig. 5), in contrast to the results of previous studies (Huxman et 483 al., 2004; Knapp and Smith, 2001; Orwig and Abrams, 1997). Other Mediterranean trees also 484 depend on water stored in deep soil layers or in rock fractures to cope with summer drought 485 (Barbeta et al., 2015, Voltas et al., 2015). The upper soil layers are typically very dry during 486 summer (Fig. 1), so growth is determined more by the availability of deep water pools that 487 may allow trees to reduce the period of growth cessation than by the amount of moisture in 488 the upper layers (Lempereur et al., 2015). The effect of the drought treatment on soil moisture 489 was noticeable in all seasons, including winter, when deep-water pools are replenished 490 (Brooks et al., 2010). The effect the treatment on growth and mortality rates has been 491 dampened over time by the larger reductions in density in the drought plots (Barbeta et al., 492 2013), but extremely dry summers still affect the drought plots more negatively (Barbeta et al., 493 2015). The negative effect of the drought treatment on D50 may thus be mediated by the 494 depletion of deep-water pools caused by a chronically lower replenishment during cold 495 seasons (Barbeta et al., 2015). 14 496 Interestingly, the moisture content of the upper soil was nevertheless significantly 497 correlated with the metabolomic variation of Q. ilex L-Forest along PC2 (Fig. 5), which 498 separated not only the VSs but also the experimental drought treatment within each VS (Fig. 499 2). The treatment, however, was not correlated with PC2, probably due the larger separation 500 of VSs than the drought treatment along PC2. The significant relationship between soil 501 moisture and PC2 potentially illustrates the effects of water availability on the metabolomes of 502 plants, as has been reported in other metabolomic studies (Gargallo-Garriga et al., 2014; 503 Griesser et al., 2015; Rivas-Ubach et al., 2012, 2014; Sardans et al., 2011 and citations therein; 504 Sun et al., 2014; Zhang et al., 2014). DUSL was not correlated with the moisture content of the 505 upper soil, as expected, but was highly correlated with D50, which together with the effects of 506 the experimental drought explained 48.6% of the D50 variance (Fig. 5). Hydraulic lift has been 507 described in Q. ilex (David et al., 2007), but the SEM suggested that tree size (D50) and 508 therefore VS were more dependent on the changes in DUSL than on upper soil moisture, 509 indicating that upper soil moisture alone could not exclusively account for the VSs. The large 510 metabolomic distance between the control and droughted trees (Figs. 2 and 3) and the 511 significant VStreatment interaction (Table 1), however, suggest that moisture content of the 512 upper soil still played an important role in determining the physiology and homeostasis of the 513 trees (Huxman et al., 2004; Rosenzweig, 1968; Sala et al., 1988), especially those under the 514 effects of drought and in shallower soils (L-Forest). 515 Seasonality had a large effect on the Q. ilex metabolomes, in accordance with previous 516 metabolomic studies (Rivas-Ubach et al., 2012, 2014), but the effect varied significantly 517 between VSs (Fig. 6). The smaller distance between the control and droughted trees of L- 518 Forest in summer and autumn, the driest seasons (Fig. 1), suggest that the control trees 519 experienced some level of natural drought stress in those seasons (Figs. 1 and 3). This seasonal 520 trend, however, was not significant in H-Forest. The significant shift with season in 521 metabolomic distance between the control and droughted trees in L-Forest, largest in winter 522 and spring and smallest in summer and autumn (Fig. 3), indicated that the responses of Q. ilex 523 to drought in shallower soils were tightly linked with seasonality. This variable response of VS 524 to seasonality also suggests that Q. ilex trees in shallower soils are more sensitive to the 525 typically large natural environmental changes in Mediterranean ecosystems. Drivers of global 526 change such as drought can lead to long-term changes in VS by reducing the growth of trees 527 (Barber et al., 2000; Bréda et al., 2006), which may consequently negatively impact soil fertility 528 (Gallardo et al., 2000) and enzymatic activity (Garcia et al., 2002) and may increase runoff 529 (Garcia-Estringana et al., 2010; Goberna et al., 2007; Johnson-Maynard et al., 2002), thereby 530 reducing soil depth. Shallower soils can generally have negative feedbacks on plants (Ruiz- 15 531 Sinoga et al., 2011; Sadaka and Ponge, 2003), which may result in a higher vulnerability to 532 increases in the intensity, frequency, and duration of drought forecasted for the coming 533 decades, especially in the Mediterranean Basin (IPCC, 2007). 534 535 536 Foliar chemical changes, drought, and VS. 537 Foliar K concentrations were similar in the two VSs and in the droughted and control trees (Fig. 538 4; Table A.4). K concentrations, however, interestingly varied significantly amongst seasons, 539 with the highest concentrations in summer, the driest season (Figs. 2 and 3). Several plant 540 species allocate large amounts of K to leaves during the driest season, especially in 541 Mediterranean evergreen and dry tropical forests (Milla et al., 2005; Rivas-Ubach et al., 2012; 542 Sardans and Peñuelas 2015). K is involved in several plant mechanisms that mitigate drought 543 stress (Sardans and Peñuelas, 2015), for example the maintenance of cellular turgor and 544 osmotic pressure (Ashraf et al., 2002; Levi et al., 2011), the control of transpiration and water 545 conductance (Arquero et al., 2006; Benlloch-González et al., 2010; Harvey and van den 546 Driessche, 1999), the control of stomata (Benlloch-González et al., 2010; Talbott and Zeiger, 547 1996), and the maintenance of transmembrane potentials (Su et al., 2001; Waraich et al., 548 2011). K can even act as an osmolyte (Babita et al., 2010; Levi et al., 2011) and can thus 549 improve the capacity to retain water (Nandwal et al., 1998). K concentrations were not higher 550 in the droughted trees but were higher in all trees in the driest season, as reported in other 551 studies (Sardans and Peñuelas 2015 and citations therein), suggesting that increases in foliar K 552 concentration are a programmed phenological response of plants to cope with the driest 553 season. 554 Oxidative stress is expected to increase in plants under conditions of drought, especially in 555 water-limited ecosystems such as those in the Mediterranean Basin (Price et al., 1989; Dat et 556 al., 2000; Munné-Bosch & Peñuelas, 2004; Peñuelas et al., 2004). The concentrations of 557 antioxidants has been reported to increase in water-stressed plants for coping with oxidative 558 stress, so these compounds are excellent biomarkers of drought stress (Farooq et al., 2009; 559 Reddy et al., 2004; Wang et al., 2003). Their role as electron donors and the ability to alter 560 peroxidation kinetics are the main properties that provide their strong antioxidant activity 561 (Rice-Evans et al., 1997). The concentrations of most of the antioxidants identified in our study 562 (epigallocatechin, epicatechin, catechin, gallic acid, quinic acid, kaempferol, rhamnetin, and 563 quercitin) did not differ significantly between VSs (Figs. 4 and 6). Additionally, the 564 concentration of proline, a well-known multifunctional amino acid that typically acts as 565 osmoregulator under drought conditions (Szabados and Savouré, 2010), was not significantly 16 566 higher in L-Forest than in H-Forest (Figs. 4 and 6; Tables A.3 and A.4), suggesting that L-Forest 567 trees, even growing in shallower soils, were not necessarily more water-stressed than H-Forest 568 trees. The levels of most antioxidant compounds were not significantly higher in summer (Fig. 569 6), but flavonoid concentrations have been reported to be generally higher in summer in H- 570 Forest trees (Rivas-Ubach et al., 2014). The concentration of quinic acid was higher in summer, 571 in accordance with previous studies (Rivas-Ubach et al., 2012, 2014), especially in L-Forest 572 trees (Fig. 6). Several flavonoids are synthesised from quinic acid, tyrosine, and phenylalanine 573 by the shikimic acid pathway (Draths et al., 1999; Harborne 1988), suggesting a potential 574 activation of this metabolic route in summer to cope with oxidative stress. The metabolism of 575 amino acids is complex; each amino acid is involved in several metabolic pathways, which 576 complicates the interpretation of changes in their concentrations. The concentrations of 577 several amino acids, however, were higher in spring, especially when compared to summer 578 (Fig. 6). 579 Spring is the principal growing season in Mediterranean ecosystems, and the higher 580 concentrations of several amino acids in spring may have been associated with higher growth 581 rates (Rivas-Ubach et al., 2012). N:P ratios were also generally lowest in spring, and the 582 tendency of lower N:P ratios in H-Forest trees than L-Forest trees potentially indicates the 583 higher growth rate in spring in H-Forest than L-Forest according to the growth rate hypothesis 584 (Elser et al., 1996). The concentrations of malic, pyruvic, and citric acids also tended to be 585 higher in H-Forest trees, which may also account for the higher growth than in L-Forest trees 586 (Fig. 6). The increase in carbohydrates in droughted plants is a common strategy to cope with 587 drought stress. Carbohydrates can act as osmolytes, improving the hydric potential and thus 588 maintaining cellular turgor (Ingram and Bartels, 1996; Leprince et al., 1993; Porcel and Ruiz- 589 Lozano, 2004; Rivas-Ubach et al., 2014). The concentrations of carbohydrates were higher in 590 our droughted L-Forest trees than in the other plots, including the H-Forest droughted plants 591 (Figs. 2 and 4), which potentially indicates a higher drought stress in the droughted L-Forest 592 trees. 593 We have reported some clues indicating drought stress in droughted Q. ilex trees, but 594 plants can use various metabolic pathways to cope with drought depending on the intensity of 595 the stress. Such responses are also typically species-specific, so some plant species may use 596 proportionally higher concentrations of metabolites than others for osmoprotection (Leprince 597 et al., 1993; Ingram and Bartels, 1996). The acumulation of carbohydrates in leaves, however, 598 may also be due to the impairment of growth as drought progresses. The C-loading of trees is 599 higher during periods of zero growth, such as the summer cessation of growth in Holm oak 600 forests (Lemepreur et al., 2015), because source activity (photosynthesis) exceeds sink activity 17 601 (growth) (Estiarte and Peñuelas 1999; Körner, 2003; Peñuelas and Estiarte 1998). The 602 accumulation of carbohydrates can consequently be an acclimative mechanism, but it may also 603 be a passive process indicating the impairment of sink activities at the individual level (Estiarte 604 and Peñuelas 1999; Peñuelas and Estiarte 1998). 605 The synthesis of terpenes is typically associated with attacks by folivores and pathogens 606 and is one of the main induced defensive chemical mechanisms in plants (Achotegui-Castells et 607 al., 2013; Huang et al., 2012; Köpke et al., 2010; Mumm and Hilker, 2006; Pare and Tumlinson, 608 1997). L-Forest droughted trees tended to have higher foliar concentrations of caryophyllene 609 and -humulene (Fig. 4), suggesting a higher herbivory pressure in L- than H-Forest trees 610 during drought. The synthesis of caryophyllene, an indirect defensive compound that attracts 611 predators and parasitoids of the herbivore (Köllner et al., 2008; Rasmann et al., 2005), is 612 increased under folivory (Gouinguené et al., 2001; Rivas-Ubach et al., 2016b). Rivas-Ubach et 613 al. (2014) suggested that droughted H-Forest Q. ilex trees had significantly higher levels of 614 folivory associated with the foliar concentrations of carbohydrates and antioxidants due 615 drought stress. The higher foliar terpene concentrations in the droughted L-Forest trees found 616 in our study, in addition to the increased drought stress, provide clues for the potentially 617 higher susceptibility of these trees to herbivory and/or pathogenic stress (Gaylord et al., 2013; 618 Rivas-Ubach et al., 2014; Rouault et al., 2006; Desprez-Loustau et al., 2006). 619 620 Metabolomics in natural ecosystems. 621 This study has demonstrated that metabolomic techniques are excellent tools for identifying 622 metabolic shifts in plants and other organisms under conditions of stress (Sardans et al., 2011; 623 Shulaev et al., 2008). These techniques are sufficiently sensitive to detect small shifts in the 624 metabolomes of plants over seasons (Rivas-Ubach et al., 2012); under experimental drought 625 treatments (Urano et al., 2009) and herbivorous attack (Rivas-Ubach et al., 2016a, 2016b); with 626 salinity (Sanchez et al., 2008), warming (Gargallo-Garriga et al., 2015; Rivas-Ubach et al., 2012), 627 nutrient toxicity (Navascués et al., 2012), and ultraviolet light (Broeckling et al., 2005); and 628 amongst other stressors or environmental gradients (Sardans et al., 2011 and citations 629 therein). Plant metabolomes can vary widely amongst individuals of the same species, even 630 under the same environmental conditions (Gargallo-Garriga et al., 2015, 2014; Rivas-Ubach et 631 al., 2014, 2012), which is indicative of their high plasticity. The metabolomic shifts detected in 632 response to each of the factors in this study (season, treatment, and VS) are likely to have 633 different directions, which prevents a clear clustering of cases from the same groups in the 634 PCA and complicates the interpretation of the results for each of the factors (Figs. 2 and 6). It is 635 also clear in the PERMANOVA showing the significance of the VStreatment interaction 18 636 suggesting that the effects of the drought treatment vary between VSs (Table 1). The large 637 metabolomic variation between H- and L-Forests in our analyses (see Figs. 2, 3, 4 and 6) 638 compelled us to include VS as another significant independent factor, which is not often 639 included in ecophysiological field studies. The high sensitivity of metabolomics for detecting 640 significant differences of slight metabolic shifts requires an awareness of any environmental 641 factor that could potentially affect the composition of the metabolomes. 642 Our results have thus demonstrated the necessity of identifying and including in 643 metabolomic studies any factor that may produce large metabolomic variation amongst 644 individuals within the same group level of the primary factors studied (seasons and drought 645 treatment in our study). Any uncontrolled and/or unknown environmental factor causing 646 substantial shifts in the metabolomes could lead to inconclusive or even incorrect 647 interpretations of the results for the primary factors. All ecometabolomic studies should thus 648 pay special attention to including any factor in the experimental design that may significantly 649 affect the metabolomes of plants. 650 651 652 Conclusions 653 · The metabolome of Q. ilex trees was highly dependent on the vegetation structure defined by 654 tree size (H-Forest, L-Forest). 655 · The depth rather than the moisture content of the upper soil layers was correlated with 656 vegetation structure, suggesting that shallow soils may not be able to sustain large Q. ilex 657 trees. 658 · The effects of drought on the metabolomes of Q. ilex trees were stronger in trees in 659 shallower soils (L-Forest). The depth of the upper soil layers is thus a potential factor 660 determining the future of tree populations under drought conditions and possible further 661 desertification, especially in Mediterranean ecosystems. 662 · Potassium concentrations were higher in summer, as in other studies, but were not higher in 663 trees growing in shallower soils nor in droughted trees, supporting our hypothesis that the 664 increase in K concentrations is a programmed phenological response of plants to cope with dry 665 seasons. 666 · Metabolomics is a very sensitive technique for detecting shifts in metabolomes amongst 667 individuals and for improving our understanding of the relationships of metabolomes with 668 environmental variables. This high sensitivity indicates the necessity of identifying and 669 analysing any component able to strongly affect the metabolomes of individuals within the 670 same group. 19 671 672 673 674 675 676 677 678 679 Acknowledgements Formatat: Cap 680 The authors thank Sara Férez, Gemma Montalban, and Laia Mateu-Castell for their field and 681 laboratory support. ARU appreciates the financial support of the research fellowship (JAE) 682 from the CSIC, and AB acknowledges an FPI predoctoral fellowship from the Ministry of 683 Economy and Competitiveness of Spain. This research was supported by the European 684 Research Council Synergy grant SyG-2013-610028 IMBALANCE-P, the Spanish Government 685 projects CGL2013-48074-P and OAPN 022/2008 (PROPINOL), and the Catalan Government 686 project SGR 2014-274. A portion of the research was performed using EMSL, a DOE Office of 687 Science User Facility sponsored by the Office of Biological and Environmental Research at the 688 Pacific Northwest National Laboratory. MO and OU were supported by the grant projects 689 M200871201 (AS CR), CZ.1.07/2.3.00/20.0246 (MSMT), and LO1415 (MSMT). 690 691 692 693 694 695 696 697 698 699 700 701 702 703 704 705 20 706 707 708 709 710 711 712 713 714 Reference list 715 Achotegui-Castells, A., Llusia, J., Hódar, J.A., Peñuelas, J., 2013. Needle terpene concentrations 716 and emissions of two coexisting subspecies of Scots pine attacked by the pine 717 processionary moth (Thaumetopoea pityocampa). Acta Physiol. Plant. 35, 3047–3058. 718 Allen, C.D., Breshears, D.D., 1998. Drought-induced shift of a forest-woodland ecotone: Rapid 719 landscape response to climate variation. Proc. Natl. Acad. 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Bold type 1217 indicate significant effects. 1218 Degrees of Sum of Mean of freedom squares squares Pseudo-F P Season 3 4.06 1.35 31.0 0.00001 Vegetation structure (VS) 1 0.14 0.14 3.31 0.044 Drought treatment 1 0.17 0.17 3.98 0.025 SeasonVS 3 0.12 0.04 0.90 0.47 SeasonTreatment 3 0.17 0.06 1.33 0.24 VSTreatment 1 0.40 0.40 9.07 0.0005 Residuals 147 6.40 0.04 0.56 Total 159 11.5 1.00 1219 1220 1221 1222 1223 32 1224 1225 1226 1227 1228 1229 1230 1231 1232 1233 1234 1235 Table 2. Correlation coefficients (R2) and the corresponding P values for the total, direct, and 1236 indirect effects of the simplified structural equation model (SEM) with tree diameter (D50), 1237 moisture content of the upper soil, and metabolomic variation (PC2) as endogenous variables 1238 and drought treatment, moisture content of the upper soil, depth of the upper soil layers 1239 (DUSL), and D50 as exogenous variables. The model is described in Figure 5. 1240 TOTAL EFFECTS Upper soil Drought treatment DUSL D50 moisture D50 0.39 (P < 0.001) 0.64 (P < 0.001) Upper soil 0.19 (P < 0.001) moisture PC2 0.25 (P < 0.001) 0.24 (P < 0.001) 0.34 (P < 0.001) 0.53 (P < 0.001) DIRECT EFFECTS Upper soil Drought treatment DUSL D50 moisture D50 0.39 (P < 0.001) 0.64 (P < 0.001) Upper soil 0.19 (P < 0.001) moisture PC2 0.24 (P < 0.001) 0.53 (P < 0.001) INDIRECT EFFECTS Upper soil Drought treatment DUSL D50 moisture 33 D50 Upper soil moisture PC2 0.25 (P < 0.001) 0.34 (P < 0.001) 1241 1242 1243 1244 1245 1246 1247 Figure Captions. 1248 1249 Figure 1. Box plots indicating the medians and distributions of a) seasonal precipitation (mm) 1250 for 1999-2009 and b) seasonal soil moisture (v/v.) in the upper soil layers for each control and 1251 drought plot from H-Forest and L-Forest for 2004-2009. Black and white circles indicate the 1252 medians for the control and drought plots, respectively. H- and L-Forest boxes are white and 1253 grey, respectively. Different letters denote statistical differences after Tukey’s post-hoc tests (P 1254 < 0.05). 1255 1256 1257 1258 1259 1260 1261 1262 34 1263 1264 1265 1266 1267 1268 1269 1270 1271 1272 1273 1274 1275 Figure 2. Principal component (PC) 1 vs. PC2 of the principal component analysis (PCA) of the 1276 metabolomic and stoichiometric variables over four seasons for the leaves of Q. ilex. (a) 1277 Carbon (C), nitrogen (N), phosphorus (P), and potassium (K) ratios are shown in red. 1278 Metabolomic families are indicated by different colours: blue, sugars; green, amino acids; 1279 cyan, nucleotides; orange, organic acids of the tricarboxylic acid cycle; yellow, phenolics; dark 1280 red, other metabolites; violet, terpenes. Unassigned metabolomic variables are not 1281 represented in the graph. Metabolite abbreviations: Disacch (disaccharides), Hex (hexoses), 1282 Pent (pentoses), Ala (alanine), Arg (arginine), Asp (aspartic acid), Glu (glutamic acid), Leu 1283 (leucine), Phe (phenylalanine), Pro (proline), Trp (tryptophan), Tyr (tyrosine), Val (valine), Cit.ac 1284 (citric acid), Mal.ac (malic acid), Succ.ac (succinic acid), Pyr (pyruvate), Lac.ac (lactic acid), Cat 1285 (catechin), Chlo.ac (chlorogenic acid), Hom (homoorientin), Epi (epicatechin), Epigallo 1286 (epigallocatechin), Gall.ac (gallic acid), Kaemp (kaempferol), Lut (luteolin), Rham (rhamnetin), 1287 aHum (-humulene), Cary (caryophyllene), Quer (quercetin), Qui.ac (quinic acid), and Pyrid 1288 (pyridoxine). (b) Case plot representing the cases by season (blue for winter, green for spring, 1289 red for summer, and orange for autumn). The coloured arrows indicate the means for PC1 of 1290 the corresponding season. (c) Case plot representing the cases by vegetation structure and 1291 experimental drought treatment. Black arrows indicate the means for the PC1 and PC2 of the 1292 corresponding vegetation structure (L-Forest or H-Forest). The coloured arrows indicate the 1293 means for PC1 and PC2 of the corresponding treatment (control or drought) in each vegetation 1294 structure. Different letters by the arrows indicate significant differences between seasons, 1295 vegetation structures, or experimental treatments (P < 0.05). 1296 35 1297 1298 1299 1300 1301 1302 1303 1304 1305 1306 1307 1308 1309 1310 36 1311 Figure 3. Metabolomic distance (based on Euclidian distances) for each season of the paired 1312 groups of samples H-Forest-Control vs H-Forest-Drought (HFC vs HFC, squares), L-Forest- 1313 Control vs L-Forest-Drought (LFC vs LFD, circles), and H-Forest-Control vs L-Forest-Control (HFC 1314 vs LFC, triangles). Different letters denote statistical significance amongst all distances after 1315 Tukey’s post-hoc tests (P<0.05). 1316 1317 Formatat: Centrada 1318 1319 1320 1321 1322 1323 1324 1325 1326 1327 1328 1329 1330 1331 1332 1333 37 1334 Figure 4. Bi-plots of component 2 vs. component 1 of the partial least squares discriminant 1335 analysis of the metabolomic and stoichiometric variables for the leaves of Q. Ilex for (a) winter, 1336 (b) spring, (c) summer, and (d) autumn. The variables in the plots are the same as in Figure 2 1337 and have the same codes. The areas of distribution of the cases are coloured by vegetation 1338 structure and experimental treatment: light green for H-forest controls, dark green for H- 1339 Forest droughted trees, orange for L-Forest controls, and red for L-Forest droughted trees. The 1340 original representations of the cases are shown in Figure A.3. 1341 1342 1343 1344 1345 1346 38 1347 Figure 5. Simplified structural equation model including the moisture content of the upper soil, 1348 tree diameter (D50), and metabolomic variation (PC2) as endogenous variables and depth of 1349 the upper soil layers (DUSL) and experimental drought treatment as exogenous variables. The 1350 model coefficient (R2) and the corresponding P value for each relationship are shown between 1351 the variables. Total, direct, and indirect effects are shown in Table 2. 1352 Formatat: Centrada 1353 1354 1355 1356 1357 1358 1359 1360 1361 1362 1363 1364 1365 1366 39 1367 Figure 6. P values of factorial ANOVAs for each known variable with season and vegetation 1368 structure (VS) as categorical factors (a). Significant and marginally significant P values are 1369 shown in red and blue, respectively. Heat map (hierarchical variable relationship) of the known 1370 variables for each season (winter, spring, summer, and autumn) and vegetation structure (H- 1371 Forest (H-F) and L-Forest (L-F)) (b). The colours represent the relative metabolite concentration 1372 amongst each of the groups. Red represents the highest concentration, and greater colour 1373 differences for each variable indicate larger differences amongst the groups. Different letters 1374 indicate statistically significance after HSD post-hoc test (P < 0.05). 1375 1376 40 1377 Appendix A 1378 Topsoil depth substantially influences the tree metabolomes of Mediterranean forests. 1379 Rivas-Ubach et al., 2015 1380 1381 1382 1383 1384 1385 1386 1387 1388 1389 1390 1391 1392 1393 1394 1395 1396 1397 1398 1399 1400 1401 1402 1403 1404 1405 1406 1407 1408 1409 41 1410 Table A.1. LC-MS chromatogram processing. Chromatograms were obtained by LC-MS and 1411 processed by MZmine 2.12. The following table summarizes the processes and parameters 1412 applied to the Q. ilex foliar metabolomic chromatograms. (+H) Chromatograms (-H) Chromatograms 1 Baseline correction Chromatogram type TIC TIC MS level 1 1 Smoothing 10E7 10E7 Asymmetry 0.001 0.001 2 Mass detection (exact Mass) Noise level 5 × 105 4 × 105 3 Chromatogram builder Minimum time span 0.05 0.05 Minimum height 25000 25000 m/z tolerance 0.002 0.002 4 Smoothing Filter width 5 5 5 Chromatogram deconvolution (local minimum search) Chromatographic threshold 65% 65% Search minimum in RT range 0.1 0.1 (min) Minimum relative height 5.0% 5.0% Minimum absolute height 30000 30000 Minimum ratio of peak top/edge 2 2 Peak duration range 0.0-2.0 0.0-2.0 6 Chromatogram alignment (join alignment) m/z tolerance 0.001 0.001 Weight for m/z 80 80 RT tolerance 0.15 0.2 Weight for RT 20 20 7 Gap filling (Peak Finder) Intensity tolerance 20% 20% m/z tolerance 0.001 0.001 Retention time tolerance 0.1 0.1 RT correction marked marked 8 Filtering Minimum peaks in a row 8 8 9 Metabolite Assignation m/z tolerance 0.0005 0.0005 RT tolerance 0.25 0.25 Ions excluded from database <75 <85 83.05 119.035 102.05 223.082 114.09 391.196 227.17 159.25 607.29 186.186 Between 0.0 and 1 min Between 0.0 and 1.1 min Between 28.5 and 30 min Between 27.0 and 30 min 1413 RT, retention time; m/z, mass to charge ratio 42 1414 Table A.2. Metabolite assignment by LC-MS. The assignment of the metabolites was based on 1415 the standards. The following table summarizes the retention time (RT) and mass to charge 1416 ratio (m/z) of the assigned metabolites in both positive and negative ionization modes. 1417 Mode Compound RT (min) m/z Negative Catechin 3.44 289.0718 Negative Chlorogenic acid 3.11 353.0873 Negative Citric acid 1.77 191.0196 Negative Deoxyhexose 1.42 163.0618 Negative Disaccharides 1.43 341.108 Negative Epicatechin 4.93 - 5.2 289.0713 Negative Epigallocatechin 1.54 - 2.64 305.0667 Negative Gallic acid 1.55 - 1.83 169.0147 Negative Hexose 1.44 179.056 Negative Homoorientin 9.45 447.0923 Negative Kaempferol 14.82 285.0404 Negative Lactic acid 1.52; 1.75 89.0245 Negative Malic acid 1.51; 1.78 133.0143 Negative Pentose 1.43 149.0456 Negative Pyruvate 1.65 87.0089 Negative Quercetin 13.72 301.0355 Negative Quinic acid 1.47 191.056 Negative Rhamnetin 15.98 315.0509 Negative Sodium salicylate 10.51 137.0245 Negative Succinic acid 1.74; 1.78 117.0194 Positive Adenine 1.42; 1.77 136.0614 Positive Adenosine 1.49; 1.75 268.1038 Positive α-Humulene 20.27 205.1949 Positive Alanine 1.43 90.054 Positive Arginine 1.34 175.119 Positive Aspartic acid 1.5 134.044 Positive Caryophyllene 21.46 221.1899 Positive Catechin 3.44 291.0863 Positive Chlorogenic acid 3.11 355.084 Positive Epigallocatechin 1.54 - 2.64 307.0812 Positive Glutamic acid 1.41 148.0604 Positive Glutamine 1.46 147.076 Positive Kaempferol 14.82 287.0552 Positive Leucine 1.76 132.101 Positive Luteolin 13.68 287.0551 Positive Phenylalanine 1.91 166.086 Positive Proline 1.49 116.07 Positive Pyridoxine 1.38 170.0812 Positive Quercetin 13.72 303.0498 Positive Rhamnetin 15.95 317.0653 Positive Tryptophan 2.49 205.097 Positive Tyrosine 1.54 - 1.77 182.081 Positive Valine 1.53 118.086 1418 1419 1420 1421 1422 43 1423 Table A.3. Results of the factorial ANOVAs of all stoichiometries and assigned metabolites 1424 extracted from Q. ilex leaves with vegetation structure (VS) and experimental drought 1425 treatment as factors for all seasons combined. The whole factorial model and the decomposed 1426 model are shown in the table for each of the known variables. Statistical significance (P < 0.05) 1427 is shown in red. 1428 Decomposed model Whole model VS Treatment VStreatment F 14.81 F 37.94 0.56 5.94 C/N (P) (0.00000) (P) (0.00000) (0.45658) (0.01594) F 15.36 F 6.78 28.28 11.03 N/P (P) (0.00000) (P) (0.01012) (0.00000) (0.00112) F 13.43 F 1.98 18.55 19.76 C/P (P) (0.00000) (P) (0.16178) (0.00003) (0.00002) F 4.64 F 4.52 3.27 6.14 C/K (P) (0.00389) (P) (0.03510) (0.07269) (0.01429) F 9.92 F 5.20 9.25 15.30 K/P (P) (0.00001) (P) (0.02400) (0.00276) (0.00014) F 10.30 F 15.94 3.80 11.15 N/K (P) (0.00000) (P) (0.00010) (0.05300) (0.00105) F 15.44 F 41.17 0.02 5.13 [N] (P) (0.00000) (P) (0.00000) (0.88056) (0.02487) F 15.42 F 3.37 24.19 18.69 [P] (P) (0.00000) (P) (0.06831) (0.00000) (0.00003) F 4.57 F 4.45 2.18 7.08 [K] (P) (0.00426) (P) (0.03640) (0.14197) (0.00863) F 5.67 F 4.91 10.74 1.35 [C] (P) (0.00104) (P) (0.02821) (0.00129) (0.24648) F 3.00 F 0.00 8.76 0.23 Hexoses (P) (0.03254) (P) (0.96126) (0.00357) (0.63114) F 8.26 F 6.03 10.03 8.73 Pentoses (P) (0.00004) (P) (0.01515) (0.00185) (0.00362) F 6.85 F 20.10 0.02 0.43 Disaccharides (P) (0.00023) (P) (0.00001) (0.88967) (0.51054) F 3.83 F 7.53 0.19 3.78 Alanine (P) (0.01104) (P) (0.00677) (0.66749) (0.05362) F 4.14 F 7.18 4.98 0.26 Aspartic acid (P) (0.00745) (P) (0.00818) (0.02713) (0.61018) F 1.77 F 3.81 0.51 1.00 Glutamic acid (P) (0.15486) (P) (0.05271) (0.47805) (0.31933) F 4.69 F 2.02 1.83 10.21 Valine (P) (0.00366) (P) (0.15730) (0.17776) (0.00169) F 2.88 F 1.30 5.82 1.51 Leucine (P) (0.03801) (P) (0.25584) (0.01702) (0.22115) F 3.22 F 6.02 0.68 2.96 Phenylalanine (P) (0.02439) (P) (0.01528) (0.40935) (0.08737) F 1.31 F 3.43 0.22 0.27 Proline (P) (0.27473) (P) (0.06594) (0.64043) (0.60572) F 13.45 F 20.43 0.41 19.50 Arginine (P) (0.00000) (P) (0.00001) (0.52359) (0.00002) Tryptophan F 0.46 F 0.12 0.85 0.40 44 (P) (0.71267) (P) (0.72664) (0.35927) (0.52639) F 2.66 F 6.50 0.36 1.10 Tyrosine (P) (0.05040) (P) (0.01174) (0.54711) (0.29533) F 11.64 F 0.14 34.76 0.00 Adenine (P) (0.00000) (P) (0.70824) (0.00000) (0.96702) F 2.51 F 7.24 0.28 0.00 Adenosine (P) (0.06096) (P) (0.00791) (0.59435) (0.97502) F 9.77 F 21.51 6.54 1.26 Succinic acid (P) (0.00001) (P) (0.00001) (0.01149) (0.26316) F 6.33 F 17.32 0.83 0.83 Citric acid (P) (0.00045) (P) (0.00005) (0.36286) (0.36427) F 7.07 F 12.41 2.30 6.50 Malic acid (P) (0.00017) (P) (0.00056) (0.13104) (0.01175) F 8.76 F 23.92 1.57 0.79 Pyruvate (P) (0.00002) (P) (0.00000) (0.21232) (0.37513) F 1.66 F 0.31 4.57 0.09 Lactic acid (P) (0.17840) (P) (0.57576) (0.03416) (0.76162) F 12.03 F 0.01 35.30 0.79 Catechin (P) (0.00000) (P) (0.93463) (0.00000) (0.37528) F 1.49 F 0.65 0.50 3.31 Epicatechin (P) (0.21979) (P) (0.42025) (0.47949) (0.07076) F 10.61 F 2.71 5.61 23.51 Epigallocatechin (P) (0.00000) (P) (0.10183) (0.01909) (0.00000) F 9.80 F 10.39 2.13 16.88 Homoorientin (P) (0.00001) (P) (0.00154) (0.14608) (0.00006) F 3.05 F 4.73 4.36 0.07 Kaempferol (P) (0.03033) (P) (0.03122) (0.03839) (0.79761) F 2.43 F 7.04 0.25 0.00 Luteolin (P) (0.06734) (P) (0.00880) (0.61678) (0.98348) F 5.67 F 10.21 3.91 2.89 Quercitin (P) (0.00103) (P) (0.00169) (0.04968) (0.09140) F 5.90 F 15.56 0.00 2.13 Rhamnetin (P) (0.00077) (P) (0.00012) (0.97022) (0.14638) F 8.85 F 5.64 10.18 10.74 Chlorogenic acid (P) (0.00002) (P) (0.01877) (0.00171) (0.00129) F 0.46 F 0.18 1.14 0.06 Gallic acid (P) (0.71304) (P) (0.67443) (0.28793) (0.81406) F 11.56 F 5.09 18.43 11.17 -Humulene (P) (0.00000) (P) (0.02549) (0.00003) (0.00104) F 8.27 F 8.89 6.25 9.65 Caryophyllene (P) (0.00004) (P) (0.00332) (0.01342) (0.00224) F 1.03 F 0.88 0.49 1.73 Choline (P) (0.38100) (P) (0.34980) (0.48699) (0.19094) F 29.10 F 59.86 17.87 9.56 Pyridoxine (P) (0.00000) (P) (0.00000) (0.00004) (0.00235) F 0.99 F 0.49 0.26 2.21 Quinic acid (P) (0.40146) (P) (0.48713) (0.60927) (0.13934) 1429 1430 45 Table A.4. Results of the decomposed models of the factorial ANOVAs of all stoichiometries and assigned metabolites extracted from Q. ilex leaves with vegetation structure (VS) and experimental drought treatment (TRT) as factors for each season. Statistical significance (P < 0.05) is shown in red. SUMMER AUTUMN WINTER SPRING TRT VS VSTRT TRT VS VSTRT TRT VS VSTRT TRT VS VSTRT F 0.02 5.29 1.18 1.67 21.29 4.42 0.08 12.56 0.54 0.06 22.21 7.92 C/N (P) (0.90) (0.027) (0.28) (0.19968) (0.00002) (0.03882) (0.7747) (0.00111) (0.46681) (0.80691) (0.00004) (0.00786) F 5.37 0.70 3.56 9.14 5.23 6.71 20.38 1.54 0.94 3.75 1.95 5.96 N/P (P) (0.0263) (0.40846) (0.06719) (0.00342) (0.02495) (0.01151) (0.00007) (0.22312) (0.33774) (0.06079) (0.17120) (0.01972) F 5.22 0.20 6.06 3.32 0.83 14.06 19.93 1.77 1.57 3.34 2.46 17.08 C/P (P) (0.02832) (0.65922) (0.01875) (0.07236) (0.36569) (0.00034) (0.00008) (0.19220) (0.21794) (0.07582) (0.12584) (0.00020) F 0.65 0.46 5.52 2.78 2.95 3.26 0.90 2.53 1.47 1.56 0.72 0.38 C/K (P) (0.42694) (0.50328) (0.02435) (0.09955) (0.09006) (0.07514) (0.34991) (0.12025) (0.23280) (0.22035) (0.40140) (0.54178) F 3.45 0.37 12.87 4.43 4.53 8.40 4.80 3.64 0.75 4.14 3.33 5.84 K/P (P) (0.07139) (0.54952) (0.00099) (0.03852) (0.03650) (0.00491) (0.03508) (0.06436) (0.39353) (0.04935) (0.07645) (0.02082) F 1.41 2.11 7.66 2.62 12.90 8.30 1.38 6.87 2.23 2.66 6.82 3.41 N/K (P) (0.24226) (0.15485) (0.00885) (0.10945) (0.00058) (0.00514) (0.24788) (0.01279) (0.14365) (0.11182) (0.01306) (0.07291) F 0.18 5.99 0.81 0.79 23.16 4.41 0.44 13.86 0.37 0.60 25.02 9.81 [N] (P) (0.67769) (0.01935) (0.37346) (0.37622) (0.00001) (0.03912) (0.5119) (0.00067) (0.54567) (0.44463) (0.00001) (0.00344) F 6.48 1.06 5.62 6.48 0.88 12.23 20.80 2.60 1.84 6.26 2.86 14.17 [P] (P) (0.01534) (0.31024) (0.02326) (0.0129) (0.35117) (0.00079) (0.00006) (0.11552) (0.18338) (0.01704) (0.09928) (0.00060) F 0.49 0.39 7.87 1.69 3.62 2.53 0.70 2.65 0.68 1.51 1.51 0.22 [K] (P) (0.48791) (0.53847) (0.00807) (0.19754) (0.06097) (0.11613) (0.40799) (0.11229) (0.41592) (0.22754) (0.22683) (0.64182) F 1.81 2.88 2.99 7.93 2.00 0.13 2.08 0.79 1.34 3.55 0.36 0.16 [C] (P) (0.18711) (0.09852) (0.09238) (0.00619) (0.16113) (0.71668) (0.15787) (0.38043) (0.25426) (0.06752) (0.55210) (0.69474) F 1.49 0.99 1.99 7.65 0.67 3.25 7.71 2.89 0.34 3.20 0.95 2.27 Hexoses (P) (0.22996) (0.32744) (0.16653) (0.00714) (0.41543) (0.07549) (0.00866) (0.09769) (0.56262) (0.08210) (0.33643) (0.14057) F 1.49 0.59 3.75 7.95 4.34 3.87 1.96 1.81 2.21 16.04 6.02 7.45 Pentoses (P) (0.22947) (0.44667) (0.06074) (0.00613) (0.04070) (0.05290) (0.17037) (0.18696) (0.14572) (0.00030) (0.01912) (0.00976) F 0.00 0.86 4.35 0.00 17.95 0.77 0.34 43.34 0.89 0.12 26.81 2.22 Disaccharides (P) (0.96174) (0.36043) (0.04408) (0.97119) (0.00006) (0.38258) (0.56569) (0.00000) (0.35220) (0.73313) (0.00001) (0.14482) F 5.33 0.04 0.93 0.04 8.81 1.34 11.10 0.80 4.05 0.08 8.30 1.16 Alanine (P) (0.02687) (0.83609) (0.34045) (0.85173) (0.00401) (0.25123) (0.002) (0.37662) (0.05158) (0.77374) (0.00664) (0.28883) Aspartic acid F 2.96 1.43 0.00 8.88 11.01 0.93 1.01 4.19 0.41 6.62 8.69 0.10 46 (P) (0.09395) (0.23958) (0.98786) (0.00387) (0.00139) (0.33794) (0.32121) (0.04809) (0.52525) (0.01435) (0.00560) (0.75819) F 3.80 3.85 0.48 0.36 13.12 0.38 1.23 0.35 1.26 0.00 11.29 0.66 Glutamic acid (P) (0.05923) (0.05757) (0.49307) (0.54784) (0.00052) (0.54198) (0.27546) (0.55883) (0.26969) (0.99999) (0.00186) (0.42117) F 3.19 0.00 3.52 0.03 1.86 1.28 7.03 1.05 22.92 0.12 1.83 0.57 Valine (P) (0.08234) (0.96725) (0.06886) (0.87114) (0.17694) (0.26058) (0.01186) (0.31208) (0.00003) (0.72827) (0.18435) (0.45378) F 10.90 1.42 2.24 0.05 2.77 1.52 7.01 0.27 0.59 0.72 1.47 0.25 Leucine (P) (0.00218) (0.24189) (0.14336) (0.81675) (0.10020) (0.22127) (0.01193) (0.60653) (0.44925) (0.40108) (0.23360) (0.62315) F 0.04 5.14 0.69 0.02 1.47 2.67 3.84 6.43 1.51 0.70 0.22 2.35 Phenylalanine (P) (0.85115) (0.02950) (0.41204) (0.88406) (0.22951) (0.1066) (0.05795) (0.01572) (0.22641) (0.40810) (0.64427) (0.13401) F 1.77 0.97 0.12 0.52 0.87 0.32 0.04 6.45 6.57 0.48 0.10 1.15 Proline (P) (0.19136) (0.33127) (0.72589) (0.47378) (0.35414) (0.5743) (0.83840) (0.01553) (0.01472) (0.49218) (0.75109) (0.29162) F 3.50 7.16 7.13 0.06 7.15 4.54 0.23 9.42 13.04 0.20 2.34 1.43 Arginine (P) (0.06937) (0.01117) (0.01131) (0.80970) (0.00915) (0.0364) (0.63283) (0.00407) (0.00092) (0.65685) (0.13509) (0.23999) F 0.19 12.84 2.16 0.05 0.01 2.73 4.35 0.02 0.27 0.15 0.03 5.16 Tryptophan (P) (0.66927) (0.00100) (0.15036) (0.82535) (0.92317) (0.10244) (0.04419) (0.87845) (0.60591) (0.70002) (0.85919) (0.02920) F 0.31 10.14 0.24 0.27 1.07 0.26 5.71 0.10 2.80 0.20 0.02 1.81 Tyrosine (P) (0.5792) (0.00299) (0.62667) (0.60408) (0.30513) (0.61135) (0.02222) (0.74873) (0.10286) (0.65685) (0.89701) (0.18666) F 12.11 2.21 0.23 9.44 0.25 1.29 25.61 0.01 0.84 2.93 0.00 2.45 Adenine (P) (0.00133) (0.14616) (0.63599) (0.00295) (0.61515) (0.25893) (0.00001) (0.93598) (0.36471) (0.09548) (0.95977) (0.12620) F 1.21 0.99 0.06 0.06 3.64 0.00 0.36 4.13 0.15 0.68 1.32 0.00 Adenosine (P) (0.27862) (0.32701) (0.80169) (0.81493) (0.06028) (0.98862) (0.55060) (0.04968) (0.70189) (0.41657) (0.25839) (0.96691) F 2.38 4.79 4.56 4.55 8.37 0.37 0.12 14.06 2.38 8.64 3.47 0.68 Succinic acid (P) (0.13169) (0.03514) (0.0396) (0.03610) (0.00497) (0.54305) (0.73180) (0.00062) (0.13139) (0.00572) (0.07068) (0.41386) F 0.79 37.26 0.67 0.09 5.70 1.64 6.07 1.68 0.68 1.01 7.40 1.99 Citric acid (P) (0.37998) (0.00000) (0.41708) (0.77076) (0.01947) (0.20441) (0.01863) (0.20303) (0.41353) (0.32186) (0.01000) (0.16697) F 0.03 15.92 3.63 1.83 5.16 8.41 1.37 1.58 0.14 2.06 9.58 6.96 Malic acid (P) (0.85751) (0.00031) (0.06484) (0.18051) (0.02596) (0.00487) (0.24945) (0.21718) (0.70657) (0.15981) (0.00380) (0.01226) F 0.47 13.26 0.00 0.27 7.02 0.94 1.88 9.56 0.06 2.07 4.50 0.46 Pyruvate (P) (0.49817) (0.00085) (0.97975) (0.60510) (0.00980) (0.3349) (0.17902) (0.00383) (0.81333) (0.15839) (0.04095) (0.50403) F 1.39 0.11 0.22 0.58 0.13 0.22 4.23 0.07 0.39 1.37 0.00 0.07 Lactic acid (P) (0.24690) (0.73741) (0.64378) (0.44887) (0.72193) (0.63672) (0.04703) (0.79515) (0.53534) (0.24950) (0.99999) (0.78705) F 18.55 1.53 0.00 11.15 0.03 0.43 10.86 1.45 0.74 4.06 1.22 0.00 Catechin (P) (0.00012) (0.22408) (0.97594) (0.00130) (0.87445) (0.51597) (0.00222) (0.23562) (0.39602) (0.05152) (0.27626) (0.97209) F 0.96 0.28 5.19 0.75 0.75 0.57 3.94 0.01 0.07 0.17 2.18 0.19 Epicatechin (P) (0.33376) (0.59968) (0.02870) (0.39020) (0.38936) (0.45355) (0.05470) (0.90799) (0.79156) (0.67973) (0.14821) (0.66629) F 0.96 0.43 6.01 5.87 0.87 14.02 0.02 1.78 3.13 4.46 1.06 13.15 Epigallocatechin (P) (0.33300) (0.51388) (0.01917) (0.01783) (0.35406) (0.00035) (0.88314) (0.19046) (0.08516) (0.04167) (0.31109) (0.00088) 47 F 0.28 0.45 1.44 1.30 6.55 8.99 0.52 4.09 7.13 0.44 3.11 3.38 Homoorientin (P) (0.59892) (0.50837) (0.23747) (0.25754) (0.01245) (0.00366) (0.47592) (0.05062) (0.01128) (0.51034) (0.08617) (0.07408) F 1.89 5.23 0.90 0.61 1.77 0.03 3.05 0.04 0.42 2.60 2.28 0.15 Kaempferol (P) (0.17805) (0.02817) (0.34784) (0.43879) (0.18797) (0.87326) (0.08908) (0.84802) (0.52110) (0.11581) (0.13947) (0.69812) F 0.01 7.59 0.02 0.53 1.92 0.47 5.09 0.11 0.98 0.31 5.51 1.33 Luteolin (P) (0.91111) (0.00915) (0.89501) (0.46851) (0.16968) (0.49321) (0.03031) (0.74737) (0.32992) (0.58000) (0.02455) (0.25554) F 0.31 5.31 0.95 2.21 2.81 1.60 1.58 2.58 0.36 2.80 1.30 0.77 Quercitin (P) (0.58009) (0.02711) (0.33678) (0.14159) (0.09775) (0.20917) (0.21712) (0.11689) (0.55452) (0.10322) (0.26168) (0.38461) F 0.28 3.16 0.45 0.19 4.63 0.83 0.01 9.07 0.93 0.74 3.88 0.40 Rhamnetin (P) (0.59808) (0.08386) (0.50820) (0.66677) (0.03461) (0.36510) (0.91982) (0.00473) (0.34148) (0.39516) (0.05647) (0.53296) F 6.74 7.18 1.64 0.34 0.69 18.53 16.22 0.05 2.77 3.24 0.78 18.13 Chlorogenic acid (P) (0.01356) (0.01104) (0.20889) (0.56135) (0.40882) (0.00005) (0.00028) (0.82225) (0.10468) (0.08044) (0.38193) (0.00014) F 0.54 0.94 0.10 0.82 0.09 0.45 0.00 0.62 0.00 0.39 3.45 0.17 Gallic acid (P) (0.46657) (0.33823) (0.75092) (0.36835) (0.77082) (0.50444) (0.94698) (0.43741) (0.99585) (0.53444) (0.07164) (0.68275) F 3.05 0.35 0.16 8.00 3.75 9.25 15.56 3.42 6.28 6.21 4.10 7.54 -Humulene (P) (0.0892) (0.55577) (0.68974) (0.00597) (0.05660) (0.00323) (0.00035) (0.07280) (0.01690) (0.01742) (0.05041) (0.00936) F 1.55 1.01 10.19 4.17 5.20 4.90 3.11 6.26 8.39 3.99 5.17 3.26 Caryophyllene (P) (0.22177) (0.32231) (0.00293) (0.04450) (0.02546) (0.0298) (0.08641) (0.01704) (0.00637) (0.05348) (0.02911) (0.07937) F 4.99 1.08 0.10 7.83 0.00 2.38 0.01 0.61 0.05 2.85 0.45 4.54 Choline (P) (0.03176) (0.30599) (0.74929) (0.00650) (0.97177) (0.12669) (0.93255) (0.44102) (0.82079) (0.09982) (0.50573) (0.04001) F 7.87 29.84 0.40 12.62 21.53 11.16 0.79 21.18 0.59 1.56 14.37 1.65 Pyridoxine (P) (0.00806) (0.00000) (0.53193) (0.00066) (0.00001) (0.0013) (0.38009) (0.00005) (0.44933) (0.21996) (0.00055) (0.20772) F 0.31 0.85 2.47 2.35 0.33 0.00 4.06 0.05 4.98 7.73 1.22 0.04 Quinic acid (P) (0.57817) (0.36174) (0.12462) (0.12978) (0.56506) (0.97309) (0.05142) (0.82288) (0.03195) (0.00858) (0.27700) (0.83896) 48 1 Table A.5. P values of the one-way ANOVAs of coordinates of cases along PC1 and PC2 of the 2 experimental drought treatment and the vegetation structure of the PCAs for each season (Fig. 3 A.2). 4 Season PC axis P PC1 NS Treatment (Global) PC2 0.0097 PC1 NS Structure (Global) PC2 0.00001 PC1 0.0399 For H-Forest (Control vs. Drought) Treatment PC2 0.0027 Winter (within structure) PC1 0.00001 For L-Forest (Control vs. Drought) PC2 NS PC1 0.00000 For Control (H-Forest vs. L-Forest) Structure PC2 0.00000 (within treatment) PC1 0.027 For Drought (H-Forest vs. L-Forest) PC2 0.00000 PC1 0.0065 Treatment (Global) PC2 NS PC1 NS Structure (Global) PC2 0.00000 PC1 NS For H-Forest (Control vs. Drought) Treatment PC2 NS Spring (within structure) PC1 0.00037 For L-Forest (Control vs. Drought) PC2 NS PC1 0.00000 For Control (H-Forest vs. L-Forest) Structure PC2 0.00000 (within treatment) PC1 0.00000 For Drought (H-Forest vs. L-Forest) PC2 0.00000 PC1 NS Treatment (Global) PC2 NS PC1 NS Structure (Global) PC2 0.00000 PC1 0.0267 For H-Forest (Control vs. Drought) Treatment PC2 0.073 (MS) Summer (within structure) PC1 0.0046 For L-Forest (Control vs. Drought) PC2 NS PC1 0.00014 For Control (H-Forest vs. L-Forest) Structure PC2 0.00000 (within treatment) PC1 0.098 (MS) For Drought (H-Forest vs. L-Forest) PC2 0.00005 PC1 NS Treatment (Global) PC2 NS Autumn PC1 0.000051 Structure (Global) PC2 0.0033 Treatment For H-Forest (Control vs. Drought) PC1 NS 49 (within structure) PC2 0.0756 (MS) PC1 0.0029 For L-Forest (Control vs. Drought) PC2 NS PC1 0.00000 For Control (H-Forest vs. L-Forest) Structure PC2 0.0886 (MS) (within treatment) PC1 NS For Drought (H-Forest vs. L-Forest) PC2 0.0165 5 NS, not significant; MS, marginally significant 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 50 34 Table A.6. R2 coefficients and the corresponding P values for the total, direct, and indirect 35 effects of the structural equation model (SEM) with tree diameter (D50), upper soil moisture 36 content, soil texture, and metabolomic variation (PC2) as endogenous variables. The model is 37 described in Fig. A.4. 38 TOTAL EFFECTS Drought Upper soil Soil texture DUSL D50 treatment moisture Upper soil 0.2 -0.015 0.056 moisture (P < 0.001) (P = 0.42) (P = 0.26) 0.39 -0.00074 0.048 0.64 D50 (P < 0.0001) (P = 0.45) (P = 0.22) (P < 0.0001) Soil -0.097 texture (P = 0.1) 0.26 -0.0041 0.27 0.35 0.52 PC2 (P < 0.0001) (P = 0.42) (P < 0.00001) (P < 0.0001) (P < 0.0001) DIRECT EFFECTS Drought Upper soil Soil texture DUSL D50 treatment moisture Upper soil 0.2 -0.015 0.054 moisture (P < 0.001) (P = 0.42) (P = 0.26) 0.38 0.048 0.64 D50 (P < 0.0001) (P = 0.21) (P < 0.0001) Soil -0.097 texture (P = 0.1) 0.004 0.24 0.52 PC2 (P = 0.48) (P < 0.001) (P < 0.0001) INDIRECT EFFECTS Drought Upper soil Soil texture DUSL D50 treatment moisture Upper soil 0.0015 moisture (P = 0.44) 0.0098 -0.00074 0.0027 D50 (P = 0.24) (P = 0.45) (P = 0.36) Soil texture 0.26 -0.0041 0.025 0.35 PC2 (P < 0.0001) (P = 0.42) (P = 0.22) (P < 0.0001) 39 40 41 51 42 Fig A.1. Means ±SE for each vegetation structure for (a) trunk diameter (cm) measured at 50 43 cm from soil surface (D50) of the analyzed trees, (b) the depth of upper soil layers (DUSL) near 44 the analyzed trees and, (c) the aboveground biomass (AB)(Kg of dry weight) of Q. ilex trees in 45 the plots. A one way ANOVA was performed for each plot. F and P values are also shown. 46 47 48 49 50 51 52 53 54 55 56 57 58 59 60 61 62 63 64 65 52 66 Fig A.2. Principal component (PC) 1 vs. PC2 of the principal component analysis of the 67 metabolomic and stoichiometric variables for the Q. Ilex leaves for each season. Variable plots 68 for (a) winter, (b) spring, (c) summer, and (d) autumn, and case plots for (e) winter, (f) spring, 69 (g) summer, and (h) autumn. The variables in the variable plots are the same as in Figure 1 and 70 have the same codes. The case plots represent the cases by vegetation structure and 71 experimental drought treatment. Black arrows indicate the means for the PC1 and PC2 of the 72 corresponding vegetation structure (H-Forest or L-Forest) that differed significantly. Colored 73 arrows indicate the means for PC1 and PC2 of the corresponding treatment (control or 74 drought) in each vegetation structure that differed significantly. Different letters beside the 75 arrows indicate significant differences between seasons, vegetation structures, or 76 experimental treatments (P < 0.05). 53 Formatat: Tipus de lletra: 8 pt Formatat: Centrada 77 54 78 Fig A.3. Case plots of component 1 vs. component 2 of the partial least squares discriminant 79 analysis of the metabolomic and stoichiometric variables for the Q. ilex leaves for each season. 80 81 82 83 84 85 86 87 88 89 55 90 Fig A.4. Structural equation model including the soil moisture, tree diameter (D50), soil 91 texture, and metabolomic variation (PC2) as endogenous variables and depth of upper soil 92 layers (DUSL), and experimental drought treatment as exogenous variables. The model 93 coefficient (R2) and the corresponding P value for each relationship are shown between the 94 two related variables. Total, direct, and indirect effects are shown in Table A.6. 95 96 97 98 99 100 101 56