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  <titleInfo>
    <title>Morrey spaces</title>
    <subTitle>introduction and applications to integral operators and PDE's</subTitle>
    <partNumber>Volume II</partNumber>
  </titleInfo>
  <name type="personal">
    <namePart>Sawano, Yoshihiro</namePart>
    <role>
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    <role>
      <roleTerm type="text">author.</roleTerm>
    </role>
  </name>
  <name type="personal">
    <namePart>Di Fazio, Giuseppe</namePart>
    <namePart type="date">1963-</namePart>
    <role>
      <roleTerm type="text">author.</roleTerm>
    </role>
  </name>
  <name type="personal">
    <namePart>Hakim, Denny Ivanal</namePart>
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      <roleTerm type="text">author.</roleTerm>
    </role>
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    <dateIssued encoding="marc">2020</dateIssued>
    <issuance>monographic</issuance>
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  <language>
    <languageTerm authority="iso639-2b" type="code">eng</languageTerm>
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  <physicalDescription>
    <extent>1 online resource (xviii, 410 pages).</extent>
  </physicalDescription>
  <abstract>Morrey spaces were introduced by Charles Morrey to investigate the local behaviour of solutions to second order elliptic partial di?erential equations. The technique is very useful in many areas in mathematics, in particular in harmonic analysis, potential theory, partial di?erential equations and mathematical physics. Across two volumes, the authors of Morrey Spaces: Introduction and Applications to Integral Operators and PDE's discuss the current state of art and perspectives of developments of this theory of Morrey spaces, with the emphasis in Volume II focused mainly generalizations and interpolation of Morrey spaces. Features Provides a 'from-scratch' overview of the topic readable by anyone with an understanding of integration theory Suitable for graduate students, masters course students, and researchers in PDE's or Geometry Replete with exercises and examples to aid the reader's understanding</abstract>
  <tableOfContents>11. Multilinear operators and Morrey spaces. 12. Generalized Morrey/Morrey-Campanato spaces. 13. Generalized Orlicz-Morrey spaces. 14. Morrey spaces over metric measure spaces. 15. Weighted Morrey spaces. 16. Morrey-type spaces. 17. Pointwise product. 18. Real interpolation of Morrey spaces. 19. Complex interpolation of Morrey spaces. Bibliography. Index.</tableOfContents>
  <note type="statement of responsibility">Yoshihiro Sawano, Chuo University, Giuseppe Di Fazio, University of Catania, Denny Ivanal Hakim, Bandung Institute of Technology.</note>
  <note>"A Chapman &amp; Hall book."</note>
  <subject authority="bisacsh">
    <topic>MATHEMATICS / General</topic>
  </subject>
  <subject authority="bisacsh">
    <topic>MATHEMATICS / Differential Equations</topic>
  </subject>
  <subject authority="bisacsh">
    <topic>MATHEMATICS / Functional Analysis</topic>
  </subject>
  <subject authority="lcsh">
    <topic>Banach spaces</topic>
  </subject>
  <subject authority="lcsh">
    <topic>Harmonic analysis</topic>
  </subject>
  <subject authority="lcsh">
    <topic>Differential equations, Partial</topic>
    <topic>Numerical solutions</topic>
  </subject>
  <subject authority="lcsh">
    <topic>Differential equations, Elliptic</topic>
    <topic>Numerical solutions</topic>
  </subject>
  <subject authority="lcsh">
    <topic>Integral operators</topic>
  </subject>
  <classification authority="lcc">QA322.2 .S29 2020eb</classification>
  <classification authority="ddc" edition="23">515/.732</classification>
  <identifier type="isbn">9781003029076</identifier>
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