Summability of Multi-dimensional Fourier Series and Hardy Spaces - Mathematics and Its Applications - Ferenc Weisz - Books - Springer - 9789048159925 - December 7, 2010
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Summability of Multi-dimensional Fourier Series and Hardy Spaces - Mathematics and Its Applications Softcover Reprint of Hardcover 1st Ed. 2002 edition

Ferenc Weisz

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Summability of Multi-dimensional Fourier Series and Hardy Spaces - Mathematics and Its Applications Softcover Reprint of Hardcover 1st Ed. 2002 edition

The history of martingale theory goes back to the early fifties when Doob [57] pointed out the connection between martingales and analytic functions. On the basis of Burkholder's scientific achievements the mar­ tingale theory can perfectly well be applied in complex analysis and in the theory of classical Hardy spaces. This connection is the main point of Durrett's book [60]. The martingale theory can also be well applied in stochastics and mathematical finance. The theories of the one-parameter martingale and the classical Hardy spaces are discussed exhaustively in the literature (see Garsia [83], Neveu [138], Dellacherie and Meyer [54, 55], Long [124], Weisz [216] and Duren [59], Stein [193, 194], Stein and Weiss [192], Lu [125], Uchiyama [205]). The theory of more-parameter martingales and martingale Hardy spaces is investigated in Imkeller [107] and Weisz [216]. This is the first mono­ graph which considers the theory of more-parameter classical Hardy spaces. The methods of proofs for one and several parameters are en­ tirely different; in most cases the theorems stated for several parameters are much more difficult to verify. The so-called atomic decomposition method that can be applied both in the one-and more-parameter cases, was considered for martingales by the author in [216].


332 pages, biography

Media Books     Paperback Book   (Book with soft cover and glued back)
Released December 7, 2010
ISBN13 9789048159925
Publishers Springer
Pages 332
Dimensions 156 × 234 × 18 mm   ·   494 g
Language English  

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