Schaum’s Outline of Advanced Calculus, Third Edition

by: Robert Wrede, Murray Spiegel


Abstract: Study faster, learn better, and get top grades. Schaum’s Outline of Advanced Calculus mirrors the course in scope and sequence to help you understand basic concepts and offer extra practice on topics such as derivatives, integrals, multiple integrals, applications of partial derivatives, vectors, improper integrals, and Fourier series. Coverage will also include linear independence and linear dependence of a set of vectors, method of Lagrange multipliers for maxima and minima, the divergence theorem, and orthogonality conditions for the sine and cosine functions.
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Book Details

Title: Schaum’s Outline of Advanced Calculus, Third Edition

Publisher: : New York, Chicago, San Francisco, Lisbon, London, Madrid, Mexico City, Milan, New Delhi, San Juan, Seoul, Singapore, Sydney, Toronto

Copyright / Pub. Date: 2010, 2002, 1963 by the McGraw-Hill Companies, Inc

ISBN: 9780071623667

Authors:

Robert Wrede received his B.S. and M.A. degrees from Miami University, Oxford, Ohio. After teaching there for a year, he attended Indiana University and was awarded a Ph.D. in mathematics. He taught at San Jose State University from 1955 to 1994. He also consulted at IBM, the Naval Radiation Laboratory at Hunter’s Point, and with several textbook companies. His primary interests have been in tensor analysis and relativity theory.

Murray Spiegel is the author of this McGraw-Hill Professional publication.

Description: Study faster, learn better, and get top grades. Schaum’s Outline of Advanced Calculus mirrors the course in scope and sequence to help you understand basic concepts and offer extra practice on topics such as derivatives, integrals, multiple integrals, applications of partial derivatives, vectors, improper integrals, and Fourier series. Coverage will also include linear independence and linear dependence of a set of vectors, method of Lagrange multipliers for maxima and minima, the divergence theorem, and orthogonality conditions for the sine and cosine functions.