Calculus in the First Three Dimensions
Calculus in the First Three Dimensions

Author: Sherman K. Stein

Publisher: Courier Dover Publications

Published: 2016-03-15

Total Pages: 644

ISBN-13: 0486801144

DOWNLOAD EBOOK

Introduction to calculus for both undergraduate math majors and those pursuing other areas of science and engineering for whom calculus will be a vital tool. Solutions available as free downloads. 1967 edition.

Catalog of Copyright Entries, Third Series
Catalog of Copyright Entries, Third Series

Author: Library of Congress. Copyright Office

Publisher:

Published: 1972

Total Pages: 736

ISBN-13:

DOWNLOAD EBOOK

The record of each copyright registration listed in the Catalog includes a description of the work copyrighted and data relating to the copyright claim (the name of the copyright claimant as given in the application for registration, the copyright date, the copyright registration number, etc.).

Vector Calculus
Vector Calculus

Author: Miroslav Lovric

Publisher: John Wiley & Sons

Published: 2007-01-03

Total Pages: 638

ISBN-13: 0471725692

DOWNLOAD EBOOK

This book gives a comprehensive and thorough introduction to ideas and major results of the theory of functions of several variables and of modern vector calculus in two and three dimensions. Clear and easy-to-follow writing style, carefully crafted examples, wide spectrum of applications and numerous illustrations, diagrams, and graphs invite students to use the textbook actively, helping them to both enforce their understanding of the material and to brush up on necessary technical and computational skills. Particular attention has been given to the material that some students find challenging, such as the chain rule, Implicit Function Theorem, parametrizations, or the Change of Variables Theorem.

A Student's Guide to Lagrangians and Hamiltonians
A Student's Guide to Lagrangians and Hamiltonians

Author: Patrick Hamill

Publisher: Cambridge University Press

Published: 2014

Total Pages: 185

ISBN-13: 1107042887

DOWNLOAD EBOOK

A concise treatment of variational techniques, focussing on Lagrangian and Hamiltonian systems, ideal for physics, engineering and mathematics students.