Masters Theses

Abstract

"Parabolic partial differential equations hold a very important position in science and technology since they are encountered frequently in the solution of diffusion and heat-conduction problems. Theoretically, it is possible to solve many of these equations by analytical methods, but the modern development of mathematics has revealed that there are numerous difficulties in obtaining the solution. Numerical solutions for most applied problems of a parabolic partial differential equation type are practically necessary, thus methods for numerical solution or approximate solution became more important. Since numerical results are required for most applied problems of a parabolic partial differential equation type a numerical solution is practical as well as necessary in many cases"-- Introduction, p. 1

Advisor(s)

Lee, Ralph E., 1921-2010

Committee Member(s)

Joiner, James W., 1931-2013
Illegible Signature
Jones, James A.

Department(s)

Mathematics and Statistics

Degree Name

M.S. in Mathematics

Publisher

University of Missouri at Rolla

Publication Date

1964

Pagination

v, 64 pages

Note about bibliography

Includes bibliographical references (pages 58-59)

Rights

© 1964 Tsang-Chi Huang, All rights reserved.

Document Type

Thesis - Open Access

File Type

text

Language

English

Thesis Number

T 1674

Print OCLC #

5963451

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Included in

Mathematics Commons

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