An edition of Multivariate calculus and geometry (1998)

Multivariate Calculus and Geometry

3rd ed. 2014.
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Multivariate Calculus and Geometry
Seán Dineen
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February 17, 2024 | History
An edition of Multivariate calculus and geometry (1998)

Multivariate Calculus and Geometry

3rd ed. 2014.
  • 0 Ratings
  • 0 Want to read
  • 0 Currently reading
  • 0 Have read

Multivariate calculus can be understood best by combining geometric insight, intuitive arguments, detailed explanations and mathematical reasoning. This textbook has successfully followed this programme. It additionally provides a solid description of the basic concepts, via familiar examples, which are then tested in technically demanding situations. In this new edition the introductory chapter and two of the chapters on the geometry of surfaces have been revised. Some exercises have been replaced and others provided with expanded solutions. Familiarity with partial derivatives and a course in linear algebra are essential prerequisites for readers of this book. Multivariate Calculus and Geometry is aimed primarily at higher level undergraduates in the mathematical sciences. The inclusion of many practical examples involving problems of several variables will appeal to mathematics, science and engineering students.

Publish Date
Language
English
Pages
257

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Edition Availability
Cover of: Multivariate Calculus and Geometry
Multivariate Calculus and Geometry
2014, Springer London, Imprint: Springer
in English - 3rd ed. 2014.
Cover of: Multivariate calculus and geometry
Multivariate calculus and geometry: Seán Dineen.
2001, Springer
in English - 2nd ed.
Cover of: Multivariate calculus and geometry
Multivariate calculus and geometry
1998, Springer
in English

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Book Details


Table of Contents

Introduction to Differentiable Functions
Level Sets and Tangent Spaces
Lagrange Multipliers
Maxima and Minima on Open Sets
Curves in Rn
Line Integrals
The Frenet–Serret Equations
Geometry of Curves in R3
Double Integration
Parametrized Surfaces in R3
Surface Area
Surface Integrals
Stokes’ Theorem
Triple Integrals
The Divergence Theorem
Geometry of Surfaces in R3
Gaussian Curvature
Geodesic Curvature.

Edition Notes

Published in
London
Series
Springer Undergraduate Mathematics Series, Springer Undergraduate Mathematics Series

Classifications

Dewey Decimal Class
510
Library of Congress
QA1-939

The Physical Object

Pagination
XIV, 257 p. 103 illus.
Number of pages
257

ID Numbers

Open Library
OL43471279M
ISBN 13
9781447164197, 9781447164180

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Download catalog record: RDF / JSON / OPDS | Wikipedia citation
February 17, 2024 Edited by ImportBot import existing book
December 8, 2022 Created by MARC Bot Imported from harvard_bibliographic_metadata record