Global Analysis In Mathematical Physics: Geometric And Stochastic Methods (applied Mathematical Sciences (springer-verlag), 122) 🔍
Yuri Gliklikh, Viktor L. Ginzburg Springer-Verlag, Springer-Verlag , 122, 1ST, 1997
English [en] · PDF · 18.8MB · 1997 · 📘 Book (non-fiction) · 🚀/lgli/lgrs/nexusstc/zlib · Save
description
This book gives a common treatment to three areas of application of Global analysis to Mathematical Physics previously considered quite distant from each other. These areas are the geometry of manifolds applied to classical mechanics, stochastic differential geometry used in quantum and statistical mechanics, and infinite-dimensional differential geometry fundamental for hydrodynamics.
Alternative filename
lgrsnf/D:\!Genesis\!!ForLG\!!!3\Gliklikh,.Global.Analysis.in.Mathematical.Physics-Geometric.and.Stochastic.Methods,.Springer,.1997,.227s._WPCBJ_.pdf
Alternative filename
nexusstc/Global Analysis in Mathematical Physics - Geometric and Stochastic Methods/1acde1b292b18fc8daafb55cfbc01a2d.pdf
Alternative author
I︠U︡. E Gliklikh
Alternative author
Yu. E. Gliklikh
Alternative publisher
Copernicus
Alternative publisher
Telos
Alternative edition
Applied mathematical sciences (Springer-Verlag New York Inc.), English ed, New York, c1997
Alternative edition
Applied mathematical sciences (Springer-Verlag New York Inc.), v. 122, New York, ©1997
Alternative edition
United States, United States of America
Alternative edition
June 1997
metadata comments
torrents.ru tech collections 2009-11-14
metadata comments
lg247747
metadata comments
{"edition":"1","isbns":["0387548084","9780387548081"],"last_page":227,"publisher":"Springer","series":"Springer-Verlag , 122"}
Alternative description
This book is the first in monographic literature giving a common treatment to three areas of applications of Global Analysis in Mathematical Physics previously considered quite distant from each other, namely, differential geometry applied to classical mechanics, stochastic differential geometry used in quantum and statistical mechanics, and infinite-dimensional differential geometry fundamental for hydrodynamics.
The unification of these topics is made possible by considering the Newton equation or its natural generalizations and analogues as a fundamental equation of motion. New general geometric and stochastic methods of investigation are developed, and new results on existence, uniqueness, and qualitative behavior of solutions are obtained.
date open sourced
2010-05-17
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