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Calculus, Volume 2 by Tom M. Apostol (1991, Hardcover)

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About this product

Product Identifiers

PublisherWiley & Sons, Incorporated, John

ISBN-100471000078

ISBN-139780471000075

eBay Product ID (ePID)598821

Product Key Features

Number of Pages704 Pages

LanguageEnglish

Publication NameCalculus, Volume 2

Publication Year1991

SubjectCalculus, Mathematical Analysis

FeaturesRevised

TypeTextbook

AuthorTom M. Apostol

Subject AreaMathematics

FormatHardcover

Dimensions

Item Height1.2 in

Item Weight43.6 Oz

Item Length10.3 in

Item Width6.9 in

Additional Product Features

Edition Number2

Intended AudienceCollege Audience

LCCN67-014605

IllustratedYes

Volume NumberVol. 2

Dewey Decimal517

Edition DescriptionRevised edition

Table Of ContentLinear Analysis. Linear Spaces. Linear Transformations and Matrices. Determinants. Eigenvalues and Eigenvectors. Eigenvalues of Operators Acting on Euclidean Spaces. Linear Differential Equations. Systems of Differential Equations. Nonlinear Analysis. Differential Calculus of Scalar and Vector Fields. Applications of the Differential Calculus. Line Integrals. Special Topics. Set Functions and Elementary Probability. Calculus of Probabilities. Introduction to Numerical Analysis.

SynopsisAn introduction to the calculus, with an excellent balance between theory and technique. Integration is treated before differentiation -- this is a departure from most modern texts, but it is historically correct, and it is the best way to establish the true connection between the integral and the derivative. Proofs of all the important theorems are given, generally preceded by geometric or intuitive discussion. This Second Edition introduces the mean-value theorems and their applications earlier in the text, incorporates a treatment of linear algebra, and contains many new and easier exercises. As in the first edition, an interesting historical introduction precedes each important new concept., An introduction to the calculus, with an excellent balance between theory and technique. Integration is treated before differentiation -- this is a departure from most modern texts, but it is historically correct, and it is the best way to establish the true connection between the integral and the derivative.

LC Classification NumberQA300 .A572 1967