Jump to content

Earl D. Rainville

From Wikipedia, the free encyclopedia
(Redirected from Earl Rainville)

Professor Earl David Rainville (5 November 1907 – 29 April 1966[1]) taught in the Department of Engineering Mathematics at the University of Michigan, where he began as an assistant professor in 1941.[2] He studied at the University of Colorado,[3] receiving his B.A. there in 1930 before going on to graduate studies at Michigan, where he received his Ph.D. in 1939 under the supervision of Ruel Churchill.[4]

He was the author of several textbooks.

Books

[edit]
  • Linear Differential Invariance Under an Operator Related to the Laplace Transformation, Univ. of Michigan, 1940, reprinted from American Journal of Mathematics, vol. 62. (Rainville's Ph.D. thesis.)
  • Intermediate Course in Differential Equations, Chapman & Hall, 1943.
  • Analytic Geometry, with Clyde E. Love, Macmillan, 1955.
  • Special Functions, Macmillan, 1960.[5]
  • Unified Calculus and Analytic Geometry, Macmillan, 1961.
  • Differential and Integral Calculus, with Clyde E. Love, Macmillan, 1962.
  • Laplace Transform: An Introduction, 1963.
  • Intermediate Differential Equations, Macmillan, 1964.
  • Infinite Series, Macmillan, 1967.
  • Elementary Differential Equations, with Phillip E. Bedient, Macmillan, 1969. Eighth edition published by Prentice Hall, 1997, ISBN 0-13-508011-8.
  • A Short Course in Differential Equations, with Phillip E. Bedient, Macmillan, 1969.

See also

[edit]

References

[edit]
  1. ^ "News and Notices", American Mathematical Monthly, 73 (10): 1147–1148, 1966, doi:10.1080/00029890.1966.11970907, ISSN 0002-9890, JSTOR 2314688.
  2. ^ "Notes", Bulletin of the American Mathematical Society, 47 (11): 850–855, 1941, doi:10.1090/S0002-9904-1941-07553-1.
  3. ^ Louise Johnson Rosenbaum, Biographies of Women Mathematicians. Rainville is briefly mentioned as one of Rosenbaum's contemporaries at Colorado.
  4. ^ Earl D. Rainville at the Mathematics Genealogy Project.
  5. ^ Sheffer, I. M. (1960). "Review: Earl D. Rainville, Special functions". Bull. Amer. Math. Soc. 66 (6): 482–483. doi:10.1090/s0002-9904-1960-10507-1.