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Geometric Harmonic Analysis Iv Boundary Layer Potentials In Uniformly Rectifiable Domains And Applications To Complex Analysis 1st Edition Dorina Mitrea

  • SKU: BELL-50761940
Geometric Harmonic Analysis Iv Boundary Layer Potentials In Uniformly Rectifiable Domains And Applications To Complex Analysis 1st Edition Dorina Mitrea
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Geometric Harmonic Analysis Iv Boundary Layer Potentials In Uniformly Rectifiable Domains And Applications To Complex Analysis 1st Edition Dorina Mitrea instant download after payment.

Publisher: Springer, Springer Nature Switzerland AG
File Extension: PDF
File size: 13.31 MB
Pages: 1004
Author: Dorina Mitrea, Irina Mitrea, Marius Mitrea
ISBN: 9783031291784, 9783031291791, 3031291786, 3031291794
Language: English
Year: 2023
Edition: 1
Volume: 75

Product desciption

Geometric Harmonic Analysis Iv Boundary Layer Potentials In Uniformly Rectifiable Domains And Applications To Complex Analysis 1st Edition Dorina Mitrea by Dorina Mitrea, Irina Mitrea, Marius Mitrea 9783031291784, 9783031291791, 3031291786, 3031291794 instant download after payment.

Chapter Headings: • 1. Layer Potential Operators on Lebesgue and Sobolev Spaces • 2. Layer Potential Operators on Hardy, BMO, VMO, and Hölder Spaces • 3. Layer Potential Operators on Calderón, Morrey-Campanato, and Morrey Spaces • 4. Layer Potential Operators Acting from Boundary Besov and Triebel-Lizorkin Spaces • 5. Generalized Double Layers in Uniformly Rectifiable Domains • 6. Green Formulas and Layer Potential Operators for the Stokes System • 7. Applications to Analysis in Several Complex Variables • 8. Hardy Spaces for Second-OrderWeakly Elliptic Operators in the Complex Plane

Mathematics Subject Classification: 32A Holomorphic functions of several complex variables • 26B20 Integral formulas of real functions of several variables (Stokes, Gauss, Green, etc.) • 31B Higher-dimensional potential theory • 35J Elliptic equations and elliptic systems • 42B Harmonic analysis in several variables

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. 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.

Traditionally, the label “Calderón-Zygmund theory” has been applied to a distinguished body of works primarily pertaining to the mapping properties of singular integral operators on Lebesgue spaces, in various geometric settings. Volume IV amounts to a versatile Calderón-Zygmund theory for singular integral operators of layer potential type in open sets with uniformly rectifiable boundaries, considered on a diverse range of function spaces. Novel applications to complex analysis in several variables are also explored here.

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