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Books > Science & Mathematics > Mathematics > Calculus & mathematical analysis > Integral equations
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Vector Integration and Stochastic Integration in Banach Spaces (Hardcover)
Loot Price: R5,098
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Vector Integration and Stochastic Integration in Banach Spaces (Hardcover)
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A breakthrough approach to the theory and applications of
stochastic integration The theory of stochastic integration has
become an intensely studied topic in recent years, owing to its
extraordinarily successful application to financial mathematics,
stochastic differential equations, and more. This book features a
new measure theoretic approach to stochastic integration, opening
up the field for researchers in measure and integration theory,
functional analysis, probability theory, and stochastic processes.
World-famous expert on vector and stochastic integration in Banach
spaces Nicolae Dinculeanu compiles and consolidates information
from disparate journal articles-including his own
results-presenting a comprehensive, up-to-date treatment of the
theory in two major parts. He first develops a general integration
theory, discussing vector integration with respect to measures with
finite semivariation, then applies the theory to stochastic
integration in Banach spaces. Vector Integration and Stochastic
Integration in Banach Spaces goes far beyond the typical treatment
of the scalar case given in other books on the subject. Along with
such applications of the vector integration as the Reisz
representation theorem and the Stieltjes integral for functions of
one or two variables with finite semivariation, it explores the
emergence of new classes of summable processes that make
applications possible, including square integrable martingales in
Hilbert spaces and processes with integrable variation or
integrable semivariation in Banach spaces. Numerous references to
existing results supplement this exciting, breakthrough work.
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