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Ordinary and Stochastic Differential Geometry as a Tool for Mathematical Physics (Hardcover, 1996 ed.)
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Ordinary and Stochastic Differential Geometry as a Tool for Mathematical Physics (Hardcover, 1996 ed.)
Series: Mathematics and Its Applications, 374
Expected to ship within 10 - 15 working days
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The geometrical methods in modem mathematical physics and the
developments in Geometry and Global Analysis motivated by physical
problems are being intensively worked out in contemporary
mathematics. In particular, during the last decades a new branch of
Global Analysis, Stochastic Differential Geometry, was formed to
meet the needs of Mathematical Physics. It deals with a lot of
various second order differential equations on finite and
infinite-dimensional manifolds arising in Physics, and its validity
is based on the deep inter-relation between modem Differential
Geometry and certain parts of the Theory of Stochastic Processes,
discovered not so long ago. The foundation of our topic is
presented in the contemporary mathematical literature by a lot of
publications devoted to certain parts of the above-mentioned themes
and connected with the scope of material of this book. There exist
some monographs on Stochastic Differential Equations on Manifolds
(e. g. [9,36,38,87]) based on the Stratonovich approach. In [7]
there is a detailed description of It6 equations on manifolds in
Belopolskaya-Dalecky form. Nelson's book [94] deals with Stochastic
Mechanics and mean derivatives on Riemannian Manifolds. The books
and survey papers on the Lagrange approach to Hydrodynamics
[2,31,73,88], etc. , give good presentations of the use of
infinite-dimensional ordinary differential geometry in ideal
hydrodynamics. We should also refer here to [89,102], to the
previous books by the author [53,64], and to many others.
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