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White Noise - An Infinite Dimensional Calculus (Paperback, 1st ed. Softcover of orig. ed. 1993)
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White Noise - An Infinite Dimensional Calculus (Paperback, 1st ed. Softcover of orig. ed. 1993)
Series: Mathematics and Its Applications, 253
Expected to ship within 10 - 15 working days
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Many areas of applied mathematics call for an efficient calculus in
infinite dimensions. This is most apparent in quantum physics and
in all disciplines of science which describe natural phenomena by
equations involving stochasticity. With this monograph we intend to
provide a framework for analysis in infinite dimensions which is
flexible enough to be applicable in many areas, and which on the
other hand is intuitive and efficient. Whether or not we achieved
our aim must be left to the judgment of the reader. This book
treats the theory and applications of analysis and functional
analysis in infinite dimensions based on white noise. By white
noise we mean the generalized Gaussian process which is
(informally) given by the time derivative of the Wiener process,
i.e., by the velocity of Brownian mdtion. Therefore, in essence we
present analysis on a Gaussian space, and applications to various
areas of sClence. Calculus, analysis, and functional analysis in
infinite dimensions (or dimension-free formulations of these parts
of classical mathematics) have a long history. Early examples can
be found in the works of Dirichlet, Euler, Hamilton, Lagrange, and
Riemann on variational problems. At the beginning of this century,
Frechet, Gateaux and Volterra made essential contributions to the
calculus of functions over infinite dimensional spaces. The
important and inspiring work of Wiener and Levy followed during the
first half of this century. Moreover, the articles and books of
Wiener and Levy had a view towards probability theory.
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