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Trigonometric Fourier Series And Their Conjugates Softcover Reprint Of The Original 1st Ed 1996 L Zhizhiashvili

  • SKU: BELL-51186962
Trigonometric Fourier Series And Their Conjugates Softcover Reprint Of The Original 1st Ed 1996 L Zhizhiashvili
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Trigonometric Fourier Series And Their Conjugates Softcover Reprint Of The Original 1st Ed 1996 L Zhizhiashvili instant download after payment.

Publisher: Springer
File Extension: DJVU
File size: 2.01 MB
Pages: 320
Author: L. Zhizhiashvili
ISBN: 9401066124
Language: English
Year: 2011
Edition: Softcover reprint of the original 1st ed. 1996

Product desciption

Trigonometric Fourier Series And Their Conjugates Softcover Reprint Of The Original 1st Ed 1996 L Zhizhiashvili by L. Zhizhiashvili 9401066124 instant download after payment.

Research in the theory of trigonometric series has been carried out for over two centuries. The results obtained have greatly influenced various fields of mathematics, mechanics, and physics. Nowadays, the theory of simple trigonometric series has been developed fully enough (we will only mention the monographs by Zygmund [15, 16] and Bari [2]). The achievements in the theory of multiple trigonometric series look rather modest as compared to those in the one-dimensional case though multiple trigonometric series seem to be a natural, interesting and promising object of investigation. We should say, however, that the past few decades have seen a more intensive development of the theory in this field. To form an idea about the theory of multiple trigonometric series, the reader can refer to the surveys by Shapiro [1], Zhizhiashvili [16], [46], Golubov [1], D'yachenko [3]. As to monographs on this topic, only that ofYanushauskas [1] is known to me. This book covers several aspects of the theory of multiple trigonometric Fourier series: the existence and properties of the conjugates and Hilbert transforms of integrable functions; convergence (pointwise and in the LP-norm, p > 0) of Fourier series and their conjugates, as well as their summability by the Cesaro (C,a), a> -1, and Abel-Poisson methods; approximating properties of Cesaro means of Fourier series and their conjugates.

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