002621d5102d78358a9613ce24492efd quathedyn_a2022m9v21n3p77.pdf 8577bca9c4da1b619f7b747f2e3f3f8c2243326d quathedyn_a2022m9v21n3p77.pdf 7cddf02d545453eacce9e4784fbc6f6b0f9057713abeb9e200e678f37faaa933 quathedyn_a2022m9v21n3p77.pdf Title: Abelian Integrals and Non-generic Turning Points Subject: Qualitative Theory of Dynamical Systems, https://doi.org/10.1007/s12346-022-00609-7 Keywords: Abelian integrals,Chebyshev systems,Planar turning points Author: Renato Huzak Creator: Springer Producer: Acrobat Distiller 10.1.8 (Windows); modified using iText® 5.3.5 ©2000-2012 1T3XT BVBA (SPRINGER SBM; licensed version) CreationDate: Thu May 26 07:30:04 2022 CEST ModDate: Thu May 26 09:45:23 2022 CEST Tagged: no UserProperties: no Suspects: no Form: AcroForm JavaScript: no Pages: 18 Encrypted: no Page size: 439.37 x 666.142 pts Page rot: 0 File size: 622421 bytes Optimized: no PDF version: 1.6 name type encoding emb sub uni object ID ------------------------------------ ----------------- ---------------- --- --- --- --------- CBCHXT+MTEX Type 1C Custom yes yes yes 34 0 TRKYQK+MTSYN Type 1C Custom yes yes yes 35 0 RTWEQK+MSBM10 Type 1C WinAnsi yes yes no 171 0 JLMOSD+Times-Italic Type 1C Custom yes yes no 36 0 SKQPNH+MTMI Type 1C Custom yes yes yes 37 0 MyriadPro-SemiCn Type 1C WinAnsi yes no no 38 0 RRIECB+MyriadPro-SemiboldSemiCn Type 1C MacRoman yes yes no 39 0 GTKFSM+MyriadPro-Semibold Type 1C WinAnsi yes yes no 631 0 SIWKHH+MTSYB Type 1C WinAnsi yes yes no 632 0 RYUAXO+MarVoSym Type 1C WinAnsi yes yes no 633 0 KKNSFS+MyriadPro-Bold Type 1C MacRoman yes yes no 152 0 CKPAGW+Times-Roman Type 1C Custom yes yes no 41 0 RCCRBC+Times-Bold Type 1C WinAnsi yes yes no 40 0 UYIFUG+CMSY10 Type 1C WinAnsi yes yes no 151 0 MURAEF+MyriadPro-SemiboldSemiCnIt Type 1C WinAnsi yes yes no 172 0 YNTXXD+MyriadPro-BoldSemiCn Type 1C WinAnsi yes yes no 270 0 Jhove (Rel. 1.22.1, 2019-04-17) Date: 2022-06-28 02:34:52 CEST RepresentationInformation: quathedyn_a2022m9v21n3p77.pdf ReportingModule: PDF-hul, Rel. 1.12.1 (2019-04-17) LastModified: 2022-06-27 16:11:34 CEST Size: 622421 Format: PDF Version: 1.6 Status: Well-Formed and valid SignatureMatches: PDF-hul MIMEtype: application/pdf PDFMetadata: Objects: 696 FreeObjects: 1 IncrementalUpdates: 0 DocumentCatalog: PageLayout: SinglePage PageMode: UseOutlines Language: EN Outlines: Item: Title: Abelian Integrals and Non-generic Turning Points Destination: edu.harvard.hul.ois.jhove.module.pdf.PdfSimpleObject@6121c9d6 Children: Item: Title: Abstract Destination: edu.harvard.hul.ois.jhove.module.pdf.PdfSimpleObject@87f383f Item: Title: 1 Introduction Destination: edu.harvard.hul.ois.jhove.module.pdf.PdfSimpleObject@4eb7f003 Item: Title: 2 Definitions and Statement of Results Destination: edu.harvard.hul.ois.jhove.module.pdf.PdfSimpleObject@eafc191 Item: Title: 3 Motivation Destination: edu.harvard.hul.ois.jhove.module.pdf.PdfSimpleObject@612fc6eb Item: Title: 4 Proofs of Theorem 1–Theorem 3 Destination: edu.harvard.hul.ois.jhove.module.pdf.PdfSimpleObject@1060b431 Children: Item: Title: 4.1 Proof of Theorem 1 Destination: edu.harvard.hul.ois.jhove.module.pdf.PdfSimpleObject@612679d6 Item: Title: 4.2 Proof of Theorem 2 Destination: edu.harvard.hul.ois.jhove.module.pdf.PdfSimpleObject@11758f2a Item: Title: 4.3 Proof of Theorem 3 Destination: edu.harvard.hul.ois.jhove.module.pdf.PdfSimpleObject@e720b71 Item: Title: Acknowledgements Destination: edu.harvard.hul.ois.jhove.module.pdf.PdfSimpleObject@1b26f7b2 Item: Title: References Destination: edu.harvard.hul.ois.jhove.module.pdf.PdfSimpleObject@491cc5c9 Info: Title: Abelian Integrals and Non-generic Turning Points Author: Renato Huzak Subject: Qualitative Theory of Dynamical Systems, https://doi.org/10.1007/s12346-022-00609-7 Keywords: Abelian integrals,Chebyshev systems,Planar turning points Creator: Springer Producer: Acrobat Distiller 10.1.8 (Windows); 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