Methods of global analysis and stochastic analysis are most
often applied in mathematical physics as separate entities, thus
forming important directions in the field. However, while
combination of the two subject areas is rare, it is fundamental for
the consideration of a broader class of problems.
This book develops methods of Global Analysis and Stochastic
Analysis such that their combination allows one to have a more or
less common treatment for areas of mathematical physics that
traditionally are considered as divergent and requiring different
methods of investigation.
Global and Stochastic Analysis with Applications to Mathematical
Physics covers branches of mathematics that are currently absent in
monograph form. Through the demonstration of new topics of
investigation and results, both in traditional and more recent
problems, this book offers a fresh perspective on ordinary and
stochastic differential equations and inclusions (in particular,
given in terms of Nelson's mean derivatives) on linear spaces and
manifolds. Topics covered include classical mechanics on non-linear
configuration spaces, problems of statistical and quantum physics,
and hydrodynamics.
A self-contained book that provides a large amount of
preliminary material and recent results which will serve to be a
useful introduction to the subject and a valuable resource for
further research. It will appeal to researchers, graduate and PhD
students working in global analysis, stochastic analysis and
mathematical physics.
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