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Bortz Creator: Springer Producer: Acrobat Distiller 10.1.8 (Windows) CreationDate: Sun May 5 03:47:18 2024 CEST ModDate: Tue May 14 18:04:29 2024 CEST Custom Metadata: yes Metadata Stream: yes Tagged: no UserProperties: no Suspects: no Form: AcroForm JavaScript: no Pages: 53 Encrypted: no Page size: 439.37 x 666.142 pts Page rot: 0 File size: 808946 bytes Optimized: yes PDF version: 1.4 name type encoding emb sub uni object ID ------------------------------------ ----------------- ---------------- --- --- --- --------- MyriadPro-SemiCn Type 1C WinAnsi yes no no 1957 0 SFCQTV+MTSYN Type 1C Custom yes yes yes 1988 0 SNQJCY+MSBM10 Type 1C Custom yes yes yes 1979 0 NJWWSC+Times-Italic Type 1C MacRoman yes yes no 1980 0 JHHJWD+MTEX Type 1C Custom yes yes yes 2000 0 NGKEYV+MarVoSym Type 1C WinAnsi yes yes no 2004 0 FURCOL+Springnew-Regular Type 1C WinAnsi yes yes no 2003 0 QYSNGP+MyriadPro-SemiboldSemiCn Type 1C MacRoman yes yes no 1971 0 VYNREH+MyriadPro-SemiboldSemiCnIt Type 1C WinAnsi yes yes no 1962 0 VKRPXN+MTSYB Type 1C Custom yes yes yes 1963 0 SHXJUL+HVMathBoldItalic Type 1C Custom yes yes yes 1964 0 NNKOKQ+MyriadPro-Semibold Type 1C WinAnsi yes yes no 1965 0 EDLWIY+MyriadPro-Bold Type 1C WinAnsi yes yes no 1981 0 YRYJVN+Times-Roman Type 1C MacRoman yes yes no 1982 0 CCXLAM+MTMI Type 1C Custom yes yes yes 1983 0 EYGOAR+MyriadPro-BoldSemiCn Type 1C WinAnsi yes yes no 700 0 ACBXEE+CMSY10 Type 1C WinAnsi yes yes no 694 0 esint10 Type 1C Custom yes no yes 691 0 IJYXSS+MyriadPro-SemiCnIt Type 1C WinAnsi yes yes no 707 0 LJHDYX+MSAM10 Type 1C Custom yes yes no 703 0 ITHQBE+EUFM10 Type 1C WinAnsi yes yes no 889 0 RENOEJ+CMSY8 Type 1C WinAnsi yes yes no 901 0 PWIBWI+rsfs10 Type 1C WinAnsi yes yes no 917 0 FKITTU+MSBM7 Type 1C WinAnsi yes yes no 927 0 YCICLQ+CMSY6 Type 1C WinAnsi yes yes no 931 0 SVEDJC+bbm10 Type 1C WinAnsi yes yes no 1045 0 QHKSSC+Times-Bold Type 1C WinAnsi yes yes no 1160 0 BUYXSR+Times-BoldItalic Type 1C WinAnsi yes yes no 1198 0 OYTQLB+CMSY7 Type 1C WinAnsi yes yes no 1253 0 QEJPWB+EUFM7 Type 1C WinAnsi yes yes no 1522 0 SPEIUO+CMSY9 Type 1C WinAnsi yes yes no 1580 0 Jhove (Rel. 1.28.0, 2023-05-18) Date: 2024-07-05 02:42:28 CEST RepresentationInformation: pmc_11087277.pdf ReportingModule: PDF-hul, Rel. 1.12.4 (2023-03-16) LastModified: 2024-05-31 06:26:29 CEST Size: 808946 Format: PDF Version: 1.4 Status: Well-Formed and valid SignatureMatches: PDF-hul MIMEtype: application/pdf Profile: Linearized PDF PDFMetadata: Objects: 2062 FreeObjects: 1 IncrementalUpdates: 1 DocumentCatalog: PageLayout: SinglePage PageMode: UseOutlines Language: EN Outlines: Item: Title: The Ainfty Condition, ε-Approximators, and Varopoulos Extensions in Uniform Domains Destination: Doc-Start Children: Item: Title: Abstract Destination: abscnt.2 Item: Title: 1 Introduction Destination: section.1 Item: Title: 2 Preliminaries Destination: section.2 Children: Item: Title: 2.1 Uniform Domains, Chord-Arc Domains, Ahlfors Regularity and Uniform Rectifiability Destination: subsection.2.1 Item: Title: 2.2 Carleson Measures, Non-tangential Convergence, BMO and Local BV Destination: subsection.2.2 Item: Title: 2.3 Dyadic Cubes, Whitney Regions and Approximating Domains Destination: subsection.2.3 Item: Title: 2.4 The Choice of the Parameter κ Destination: subsection.2.4 Item: Title: 2.5 Elliptic PDE Estimates Destination: subsection.2.5 Item: Title: 3 Set-Up for Theorem 1.1 Destination: section.3 Children: Item: Title: 3.1 CME and Non-tangential Convergence Destination: subsection.3.1 Item: Title: 3.2 A Few Important Lemmas Destination: subsection.3.2 Item: Title: 4 Existence of ε-Approximators: Proof of Theorem 1.1 Destination: section.4 Children: Item: Title: 4.1 Set-Up for the Proof of Theorem 4.1 Destination: subsection.4.1 Item: Title: 4.2 A Stopping Time Decomposition for the Family of Blue Cubes Destination: subsection.4.2 Item: Title: 4.3 Proof of Lemma 4.9: A High Oscillation Estimate Destination: subsection.4.3 Item: Title: 4.4 Construction of ε-Approximators Destination: subsection.4.4 Item: Title: 5 Proof of Theorem 1.2 Destination: section.5 Item: Title: 6 Proof of Theorem 1.5 Destination: section.6 Item: Title: 7 An Example in mathbbR3 Destination: section.7 Item: Title: References Destination: myseccnt.1 Info: Title: The Condition, -Approximators, and Varopoulos Extensions in Uniform Domains Author: S. 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