Singular Integrals and Fourier Theory on Lipschitz Boundaries da Qian, Tao/ Li, Pengtao: Brand New Paperback (2020)

Riguardo questo articolo

306 pages. 9.25x6.10x0.68 inches. In Stock.

Codice articolo x-9811365024

Contatta il venditore

Segnala questo articolo

Dati bibliografici

Titolo: Singular Integrals and Fourier Theory on Lipschitz Boundaries
Editore: Springer Nature
Data di pubblicazione: 2020
Lingua: Inglese
ISBN 10: 9811365024
ISBN 13: 9789811365027
Rilegatura: Paperback
Condizione: Brand New

Descrizione articolo

Riassunto

The main purpose of this book is to provide a detailed and comprehensive survey of the theory of singular integrals and Fourier multipliers on Lipschitz curves and surfaces, an area that has been developed since the 1980s. The subject of singular integrals and the related Fourier multipliers on Lipschitz curves and surfaces has an extensive background in harmonic analysis and partial differential equations. The book elaborates on the basic framework, the Fourier methodology, and the main results in various contexts, especially addressing the following topics: singular integral operators with holomorphic kernels, fractional integral and differential operators with holomorphic kernels, holomorphic and monogenic Fourier multipliers, and Cauchy-Dunford functional calculi of the Dirac operators on Lipschitz curves and surfaces, and the high-dimensional Fueter mapping theorem with applications. The book offers a valuable resource for all graduate students and researchers interested in singular integrals and Fourier multipliers.

Dalla quarta di copertina

The main purpose of this book is to provide a detailed and comprehensive survey of the theory of singular integrals and Fourier multipliers on Lipschitz curves and surfaces, an area that has been developed since the 1980s. The subject of singular integrals and the related Fourier multipliers on Lipschitz curves and surfaces has an extensive background in harmonic analysis and partial differential equations. The book elaborates on the basic framework, the Fourier methodology, and the main results in various contexts, especially addressing the following topics: singular integral operators with holomorphic kernels, fractional integral and differential operators with holomorphic kernels, holomorphic and monogenic Fourier multipliers, and Cauchy-Dunford functional calculi of the Dirac operators on Lipschitz curves and surfaces, and the high-dimensional Fueter mapping theorem with applications. The book offers a valuable resource for all graduate students and researchers interested in singular integrals and Fourier multipliers.

Le informazioni nella sezione "Su questo libro" possono far riferimento a edizioni diverse di questo titolo.