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An Introduction to Differential Geometry

An Introduction to Differential Geometry

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About the Book

Introduction to Differential Geometry has been planned for use, in an Honours Mathematics Course or as an introduction to the subject at postgraduate level. This textbook gives all that is likely to be required at the undergraduate level and most of the material has in fact been taught to undergraduate. The book also gives a useful introduction to the methods of differential geometry or to tensor calculus for research students (e.g. in physics or engineering) who may wish to apply them. Part I is devoted to the classical theory of curves and surfaces, vector methods being used throughout. The last chapter dealing with global differential geometry of surface contains material which does not appear in any standard English text. Part II introduces the idea of a tensor, first in algebra and then in calculus. It gives the basic theory of absolute calculus and fundamentals of Riemannian geometry. The final chapter gives a brief account of the application of tensor methods to yield results previously obtained in Part I and some new results in addition.Table of ContentsPart I The Theory of Curves and Surfaces in three Dimentional Euclidean Space The Theory of Space Curves The Metric: Local Intrinsic Properties of a Surface The Second Fundamental Form: Local Non-intrinsic Properties of a surface. Differential Geometry of the Surfaces in the Large Part II Differential Geometry of N- Dimensional Space Tensor Algebra. Tensor Calculus. Riemannian Geometry Applications for Tensor Methods to Surface Theory. Exercises Suggestions for further reading Index


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Product Details
  • ISBN-13: 9780195611106
  • Publisher: OUP India
  • Publisher Imprint: OUP India
  • Edition: New ed
  • No of Pages: 328
  • Width: 138 mm
  • ISBN-10: 0195611101
  • Publisher Date: 01 Dec 1982
  • Binding: Paperback
  • Height: 216 mm
  • Weight: 311 gr


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