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Michael Corral: Vector Calculus

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188 Bibliography<br />

Pogorelov, A.V., Analytical Geometry, Moscow: Mir Publishers, 1980<br />

An intermediate/advanced book on analytic geometry.<br />

Press, W.H., S.A. Teukolsky, W.T. Vetterling and B.P. Flannery, Numerical Recipes<br />

in FORTRAN: The Art of Scientific Computing, 2nd edition. Cambridge, UK:<br />

Cambridge University Press, 1992<br />

An excellent source of information on numerical methods for solving a wide variety of<br />

problems.ThoughalltheexamplesareintheFORTRANprogramminglanguage,thecode<br />

is clear enough to implement in the language of your choice.<br />

Protter, M.H. and C.B. Morrey, Analytic Geometry, 2nd edition. Reading, MA:<br />

Addison-Wesley Publishing Co., 1975<br />

Thorough treatment of elementary analytic geometry, with a rigor not found in most<br />

recent books.<br />

Ralston, A. and P. Rabinowitz, A First Course in Numerical Analysis, 2nd edition.<br />

New York: McGraw-Hill, 1978<br />

Standard treatment of elementary numerical analysis.<br />

Reitz, J.R., F.J. Milford and R.W. Christy, Foundations of Electromagnetic Theory,<br />

3rd edition. Reading, MA: Addison-Wesley Publishing Co., 1979<br />

Intermediate text on electromagnetism.<br />

Schey, H.M., Div, Grad, Curl, andAllThat: AnInformalTexton<strong>Vector</strong><strong>Calculus</strong>,New<br />

York: W.W. Norton & Co., 1973<br />

Very intuitive approach to the subject, from a physicist’s viewpoint. Highly recommended.<br />

Taylor, A.E. and W.R. Mann, Advanced <strong>Calculus</strong>, 2nd edition. New York: John Wiley<br />

& Sons, 1972<br />

Excellent treatment of n-dimensional calculus. A good book to study after the present<br />

book. Many intriguing exercises.<br />

Uspensky, J.V., Theory of Equations, New York: McGraw-Hill, 1948<br />

A classic on the subject, discussing many interesting topics.<br />

Weinberger, H.F., A First Course in Partial Differential Equations, New York: John<br />

Wiley & Sons, 1965<br />

A good introduction to the vast subject of partial differential equations.<br />

Welchons, A.M. and W.R. Krickenberger, Solid Geometry, Boston, MA: Ginn & Co.,<br />

1936<br />

A very thorough treatment of 3-dimensional geometry from an elementary perspective,<br />

includes many topics which (sadly) do not seem to be taught anymore.

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