Vector Analysis and the Theory of Relativity
by Francis Dominic Murnaghan
Publisher: Johns Hopkins press 1922
Number of pages: 156
This monograph is the outcome of a short course of lectures delivered, during the summer of 1920, to members of the graduate department of mathematics of The Johns Hopkins University. Considerations of space have made it somewhat condensed in form, but it is hoped that the mode of presentation is sufficiently novel to avoid some of the difficulties of the subject.
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by Peter Saveliev
This is a two-semester course in n-dimensional calculus with a review of the necessary linear algebra. It covers the derivative, the integral, and a variety of applications. An emphasis is made on the coordinate free, vector analysis.
by W W L Chen - Macquarie University
Introduction to multivariable and vector analysis: functions of several variables, differentiation, implicit and inverse function theorems, higher order derivatives, double and triple integrals, vector fields, integrals over paths, etc.
by James Byrnie Shaw - D. Van Nostrand company
Every physical term beyond mere elementary terms is carefully defined. On the other hand for the physical student there will be found a large collection of examples and exercises which will show him the utility of the mathematical methods.
by Frank Jones - Rice University
The goal is to achieve a thorough understanding of vector calculus, including both problem solving and theoretical aspects. The orientation of the course is toward the problem aspects, though we go into great depth concerning the theory.