Name: Random Fourier Series With Applications to Harmonic Analysis (en Inglés)
Price: 109070.00 CLP
Availability: InStock
Author: Michael B. Marcus; Gilles Pisier
ISBN: 9780691082929

portada Random Fourier Series With Applications to Harmonic Analysis (en Inglés)

Formato

Libro Físico

Editorial

Princeton University Press

Autor

Michael B. Marcus; Gilles Pisier

Año

1981

Idioma

Inglés

N° páginas

160

Encuadernación

Tapa Blanda

ISBN

0691082928

ISBN13

9780691082929

Categorías

Matemáticas

Random Fourier Series With Applications to Harmonic Analysis (en Inglés)

Michael B. Marcus; Gilles Pisier (Autor) · Princeton University Press · Tapa Blanda

Libro Nuevo

$ 109.070

$ 167.800

Ahorras: $ 58.730

35% descuento

Envío normal

Origen: España (Costos de importación incluídos en el precio)

Se enviará desde nuestra bodega entre el Viernes 26 de Julio y el Viernes 02 de Agosto.

Lo recibirás en cualquier lugar de Chile entre 1 y 3 días hábiles luego del envío.

Reseña del libro "Random Fourier Series With Applications to Harmonic Analysis (en Inglés)"

In this book the authors give the first necessary and sufficient conditions for the uniform convergence a.s. of random Fourier series on locally compact Abelian groups and on compact non-Abelian groups. They also obtain many related results. For example, whenever a random Fourier series converges uniformly a.s. it also satisfies the central limit theorem. The methods developed are used to study some questions in harmonic analysis that are not intrinsically random. For example, a new characterization of Sidon sets is derived.The major results depend heavily on the Dudley-Fernique necessary and sufficient condition for the continuity of stationary Gaussian processes and on recent work on sums of independent Banach space valued random variables. It is noteworthy that the proofs for the Abelian case immediately extend to the non-Abelian case once the proper definition of random Fourier series is made. In doing this the authors obtain new results on sums of independent random matrices with elements in a Banach space. The final chapter of the book suggests several directions for further research.