9783031315602-303131560X-Geometric Harmonic Analysis V: Fredholm Theory and Finer Estimates for Integral Operators, with Applications to Boundary Problems (Developments in Mathematics, 76)

Geometric Harmonic Analysis V: Fredholm Theory and Finer Estimates for Integral Operators, with Applications to Boundary Problems (Developments in Mathematics, 76)

ISBN-13: 9783031315602
ISBN-10: 303131560X
Edition: 1st ed. 2023
Author: Dorina Mitrea, Irina Mitrea, Marius Mitrea
Publication date: 2023
Publisher: Springer
Format: Hardcover 1010 pages
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ISBN-13: 9783031315602
ISBN-10: 303131560X
Edition: 1st ed. 2023
Author: Dorina Mitrea, Irina Mitrea, Marius Mitrea
Publication date: 2023
Publisher: Springer
Format: Hardcover 1010 pages

Summary

Geometric Harmonic Analysis V: Fredholm Theory and Finer Estimates for Integral Operators, with Applications to Boundary Problems (Developments in Mathematics, 76) (ISBN-13: 9783031315602 and ISBN-10: 303131560X), written by authors Dorina Mitrea, Irina Mitrea, Marius Mitrea, was published by Springer in 2023. With an overall rating of 4.2 stars, it's a notable title among other books. You can easily purchase or rent Geometric Harmonic Analysis V: Fredholm Theory and Finer Estimates for Integral Operators, with Applications to Boundary Problems (Developments in Mathematics, 76) (Hardcover) from BooksRun, along with many other new and used books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.3.

Description

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.

The ultimate goal in Volume V is to prove well-posedness and Fredholm solvability results concerning boundary value problems for elliptic second-order homogeneous constant (complex) coefficient systems, and domains of a rather general geometric nature. The formulation of the boundary value problems treated here is optimal from a multitude of points of view, having to do with geometry, functional analysis (through the consideration of a large variety of scales of function spaces), topology, and partial differential equations.


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