Librería Bonilla. Desde 1950

	Título: Commutative And Noncommutative Harmonic Analysis And Applications
	Autor: Azita Mayeli	Precio: Desconocido
	Editorial: American Mathematical Society	Año: 2013
	Tema:	Edición: 1ª
	Sinopsis	ISBN: 9780821894934
	This volume contains the proceedings of the AMS Special Session on Wavelet and Frame Theoretic Methods in Harmonic Analysis and Partial Differential Equations, held September 22-23, 2012, at the Rochester Institute of Technology, Rochester, NY. The book features new directions, results and ideas in commutative and noncommutative abstract harmonic analysis, operator theory and applications. The commutative part includes shift invariant spaces, abelian group action on Euclidean space and frame theory; the noncommutative part includes representation theory, continuous and discrete wavelets related to four dimensional Euclidean space, frames on symmetric spaces, C?-algebras, projective multiresolutions, and free probability algebras. The scope of the book goes beyond traditional harmonic analysis, dealing with Fourier tools, transforms, Fourier bases, and associated function spaces. A number of papers take the step toward wavelet analysis, and even more general tools for analysis/synthesis problems, including papers on frames (over-complete bases) and their practical applications to engineering, cosmology and astrophysics. Other applications in this book include explicit families of wavelets and frames, as they are used in signal processing, multiplexing, and the study of Cosmic Microwave Background (CMB) radiation. For the purpose of organization, we have divided the book into three parts: noncommutative, commutative, and applications. The first group of papers are devoted to problems in noncommutative harmonic analysis, the second to topics in commutative harmonic analysis, and the third to such applications as wavelet and frame theory and to some real-world applications. Readership Graduate students and research mathematicians interested in harmonic analysis, noncommutative harmonic analysis, representation theory, analysis and its applications, and signal processing. Table of Contents Part I: Noncommutative harmonic analysis I. Cho and P. E. T. Jorgensen -- Krein-space operators induced by Dirichlet characters F. Latrémolière and J. A. Packer -- Noncommutative solenoids and their projective modules I. Z. Pesenson -- Paley-Wiener-Schwartz nearly Parseval frames on noncompact symmetric spaces B. Purkis -- Projective multiresolution analyses over irrational rotation algebras Part II: Commutative harmonic analysis D. Arnal, B. Dali, B. Currey, and V. Oussa -- Regularity of abelian linear actions D. Geller and I. Z. Pesenson -- n-widths and approximation theory on compact Riemannian manifolds M. Ghandehari, A. Syzdykova, and K. F. Taylor -- A four dimensional continuous wavelet transform Part III: Applications R. Aceska, A. Aldroubi, J. Davis, and A. Petrosyan -- Dynamical sampling in shift-invariant spaces C. Durastanti and X. Lan -- High-frequency tail index estimation by nearly tight frames A. Mayeli and M. Razani -- Multiplexing and demultiplexing frame pairs

Sucursal CDMX

Sucursal Cuernavaca