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Geometric Harmonic Analysis I - Dorina Mitrea - Bog

Bag om Geometric Harmonic Analysis I

This monograph presents a comprehensive, self-contained, and novel approach to the Divergence Theorem through five progressive volumes. Its ultimate aim is to develop tools in Real and Harmonic Analysis, of geometric measure theoretic flavor, capable of treating a broad spectrum of boundary value problems formulated in rather general geometric and analytic settings. The text is intended for researchers, graduate students, and industry professionals interested in applications of harmonic analysis and geometric measure theory to complex analysis, scattering, and partial differential equations. Volume I establishes a sharp version of the Divergence Theorem (aka Fundamental Theorem of Calculus) which allows for an inclusive class of vector fields whose boundary trace is only assumed to exist in a nontangential pointwise sense.

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  • Sprog:
  • Engelsk
  • ISBN:
  • 9783031059520
  • Indbinding:
  • Paperback
  • Sideantal:
  • 952
  • Udgivet:
  • 6. november 2023
  • Udgave:
  • 23001
  • Størrelse:
  • 155x51x235 mm.
  • Vægt:
  • 1410 g.
  • 8-11 hverdage.
  • 31. december 2024
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Forlænget returret til d. 31. januar 2025
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Beskrivelse af Geometric Harmonic Analysis I

This monograph presents a comprehensive, self-contained, and novel approach to the Divergence Theorem through five progressive volumes. Its ultimate aim is to develop tools in Real and Harmonic Analysis, of geometric measure theoretic flavor, capable of treating a broad spectrum of boundary value problems formulated in rather general geometric and analytic settings. The text is intended for researchers, graduate students, and industry professionals interested in applications of harmonic analysis and geometric measure theory to complex analysis, scattering, and partial differential equations.
Volume I establishes a sharp version of the Divergence Theorem (aka Fundamental Theorem of Calculus) which allows for an inclusive class of vector fields whose boundary trace is only assumed to exist in a nontangential pointwise sense.

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