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Modern Geometry-methods And Applications Part I The Geometry Of Surfaces, Transformation Group, And

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Modern Geometry-Methods and Applications Part I The Geometry of Surfaces, Transformation Group, and Fields(Graduate

Texts in Mathematics Series), Second Edition

Product Details

Author B.A.Dubrovin, A.T.Fomenko, S.P.Novikov

Publisher World Publishing Corporation

Isbn 9787506201230

Published Nov 1999

Pages 468

Size 24k

Edition Second

Format Paperback

Language English

Page material copper plate paper

Product Description:

Up until recently, Riemannian geometry and basic topology were not included, even by departments or faculties of mathematics, as compulsory subjects in a university-level mathematical education. The standard courses in the classical differential geometry of curves and surfaces which were given instead (and still are given in some places) gradually came to be viewed as anachronisms. However, there has been hitherto no unanimous agreement as to exactly how such courses should be brought up to date, that is to say, which parts of modern geometry should be regarded as absolutely essential to a modern mathematical education, and what might be the appropriate level of abstractness of their exposition The task of designing a modernized course in geometry was begun in 1971 in the mechanics division of the Faculty of Mechanics and Mathematics of Moscow State University. The subject-matter and level of abstractness of its exposition were dictated by the view that, in addition to the geometry, of curves and surfaces, the following topics are certainly useful in the various areas of application of mathematics (especially in elasticity and relativity, to name but two), and are therefore essential: the theory of tensors (including eovariant differentiation of them); Riemannian curvature;


Preface to the First Edition

CHAPTER 1 Geometry in Regions of a Space. Basic Concepts

1. Co-ordinate systems

1.1. Cartesian co-ordinates in a space

1.2. Co-ordinate changes

2. Euclidean space

2.1. Curves in Euclidean space

2.2. Quadratic forms and vectors

3. Riemannian and pseudo-Riemannian spaces

3.1. Riemannian metrics

3.2. The Minkowski metric

4. The simplest groups of transformations of Euclidean space

4.1. Groups of transformations of a region

4.2. Transformations of the plane

4.3. The isometries of 3-dimensional Euclidean space

4.4. Further examples of transformation groups

4.5. Exercises

5. The Serret-Frenet formulae

5.1.Curvature of curves in the Euclidean plane

5.2.Cuuves in Euclidean 3-space.Curvature and torsion

5.3.Orthogonal transformations depending on a parameter


6.Pseudo-Euclidean spaces

6.1.The simplest concepts of the special theory of relativity

6.2.Lorentz transformations


CHAPTER 2 The Theory of Surfaces

CHAPTER 3 Tensors:The Algebrai Theory

CHAPTER 4 The Differential Calculus of Tensors

CHAPTER 5 The Elements of the Calclus of Variations

CHAPTER 6 The Calculus of Variations in Several Dimensions.



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