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Moderne geometrische Strukturen und Felder von Sergej Petrowitsch Nowikow Hardcover-

Ursprünglicher Text
Modern Geometric Structures and Fields by Sergei Petrovich Novikov Hardcover
FlipTheStrip
(2007)
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Artikelmerkmale

Artikelzustand
Neuwertig: Buch, das wie neu aussieht, aber bereits gelesen wurde. Der Einband weist keine ...
Pages
649
Publication Date
2006-12-01
Book Title
Modern Geometric Structures and Fields
ISBN
9780821839294

Über dieses Produkt

Product Identifiers

Publisher
American Mathematical Society
ISBN-10
0821839292
ISBN-13
9780821839294
eBay Product ID (ePID)
53953085

Product Key Features

Number of Pages
634 Pages
Language
English
Publication Name
Modern Geometric Structures and Fields
Subject
Geometry / Non-Euclidean
Publication Year
2006
Type
Textbook
Subject Area
Mathematics
Author
I. A. Taimanov, I. S. Novikov
Series
Graduate Studies in Mathematics Ser.
Format
Hardcover

Dimensions

Item Height
1.5 in
Item Weight
44.2 Oz
Item Length
10.3 in
Item Width
7.4 in

Additional Product Features

Intended Audience
Scholarly & Professional
LCCN
2006-047704
Dewey Edition
22
Series Volume Number
71
Illustrated
Yes
Dewey Decimal
516.3/73
Table Of Content
Cartesian spaces and Euclidean geometry Symplectic and pseudo-Euclidean spaces Geometry of two-dimensional manifolds Complex analysis in the theory of surfaces Smooth manifolds Groups of motions Tensor algebra Tensor fields in analysis Analysis of differential forms Connections and curvature Conformal and complex geometries Morse theory and Hamiltonian formalism Poisson and Lagrange manifolds Multidimensional variational problems Geometric fields in physics Bibliography Index.
Synopsis
The authors present the basics of Riemannian geometry in its modern form as geometry of differentiable manifolds and the most important structures on them. Prerequisites for using the book include several basic undergraduate courses., The book presents the basics of Riemannian geometry in its modern form as geometry of differentiable manifolds and the most important structures on them. The authors' approach is that the source of all constructions in Riemannian geometry is a manifold that allows one to compute scalar products of tangent vectors. With this approach, the authors show that Riemannian geometry has a great influence to several fundamental areas of modern mathematics and its applications.In particular, Geometry is a bridge between pure mathematics and natural sciences, first of all physics. Fundamental laws of nature are formulated as relations between geometric fields describing various physical quantities. The study of global properties of geometric objects leads to the far-reaching development of topology, including topology and geometry of fiber bundles. Geometric theory of Hamiltonian systems, which describe many physical phenomena, led to the development of symplectic and Poisson geometry. Field theory and the multidimensional calculus of variations, presented in the book, unify mathematics with theoretical physics. Geometry of complex and algebraic manifolds unifies Riemannian geometry with modern complex analysis, as well as with algebra and number theory. Prerequisites for using the book include several basic undergraduate courses, such as advanced calculus, linear algebra, ordinary differential equations, and elements of topology., The book presents the basics of Riemannian geometry in its modern form as geometry of differentiable manifolds and the most important structures on them. The authors' approach is that the source of all constructions in Riemannian geometry is a manifold that allows one to compute scalar products of tangent vectors. With this approach, the authors show that Riemannian geometry has a great influence to several fundamental areas of modern mathematics and its applications. In particular, Geometry is a bridge between pure mathematics and natural sciences, first of all physics. Fundamental laws of nature are formulated as relations between geometric fields describing various physical quantities. The study of global properties of geometric objects leads to the far-reaching development of topology, including topology and geometry of fiber bundles. Geometric theory of Hamiltonian systems, which describe many physical phenomena, led to the development of symplectic and Poisson geometry. Field theory and the multidimensional calculus of variations, presented in the book, unify mathematics with theoretical physics. Geometry of complex and algebraic manifolds unifies Riemannian geometry with modern complex analysis, as well as with algebra and number theory. Prerequisites for using the book include several basic undergraduate courses, such as advanced calculus, linear algebra, ordinary differential equations, and elements of topology., Presents the basics of Riemannian geometry in its modern form as geometry of differentiable manifolds. This book unifies Riemannian geometry with modern complex analysis, as well as with algebra and number theory.
LC Classification Number
QA685.N6813 2006

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