Elementary Differential Geometry 01 Edition
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Elementary Differential Geometry 01 Edition (English, Paperback, Pressley)

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  • Language: English
  • Binding: Paperback
  • Publisher: Springer
  • ISBN: 9788181281432, 8181281438
  • Edition: 01, 2001
  • Pages: 332
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  • Description

    Curves and surfaces are objects that everyone can see, and many of the questions that can be asked about them are natural and easily understood. Differential geometry is concerned with the precise mathematical formulation of some of these questions, and with trying to answer them using calculus techniques. It is a subject that contains some of the most beautiful and profound results in mathematics, yet many of them are accessible to higher level undergraduates.

    Elementary Differential Geometry presents the main results in the differential geometry of curves and surfaces while keeping the prerequisites to an absolute minimum. Nothing more than first courses in linear algebra and multivariate calculus are required, and the most direct and straightforward approach is used at all times. Numerous diagrams illustrate both the ideas in the text and the examples of curves and surfaces discussed there.

    The book will prove an invaluable resource to all those taking a first course in differential geometry, for their lecturers, and for all others interested in the subject.

    About The Author
    Andrew Pressley is Professor of Mathematics at King's College London, UK.

    Table of Contents
    Preface
    1. Curves in the Plane and in Space
    2. How Much Does a Curve Curve?
    3. Global Properties of Curves
    4. Surfaces in three Dimensions
    5. The First Fundamental Form
    6. Curvature of Surfaces
    7. Gaussian Curvature and The Gauss Map
    8. Geodesics
    9. Minimal Surfaces
    10. Gauss's Theorema Egregium
    11. The Gauss-Bonnet Theorem
    Solutions
    Index

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    Specifications
    Book Details
    Publication Year
    • 2001
    Contributors
    Author
    • Pressley
    University Books Details
    Specialization
    • B.Sc(Mathematics)
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