Masters Theses
Title
Transient temperature distribution in a finite cylinder and an infinite cylinder subjected to some boundary conditions
Abstract
"This thesis is concerned with the theoretical heat transfer analysis of solid cylinders. The first problem considered is the transient temperature distribution in a finite cylinder. This cylinder has a uniform initial temperature and a uniform constant surrounding temperature. This case is solved by the separation of variables. combining the charts for the infinite cylinder and the charts for the infinite plate one can determine the solution to this case easily. If a uniform constant surface temperature is prescribed instead of a surrounding temperature, the solution can be obtained from the previous one by changing the Nusselt number to infinity. If the surface temperature changes with time, then it can be solved by the Duhamel's theorem. the infinite cylinder with uniform internal heat generation is also included in this thesis. This cylinder has a uniform initial temperature distribution and a uniform constant surface temperature. This case is solved by the Laplace transformation. If surface temperature varies with time, the Duhamel's theorem will again be applied"--Abstract, page 2.
Department(s)
Mechanical and Aerospace Engineering
Degree Name
M.S. in Mechanical Engineering
Publisher
University of Missouri at Rolla
Publication Date
1965
Pagination
44 pages
Rights
© 1965 Harng-Sen Huang, All rights reserved.
Document Type
Thesis - Citation
File Type
text
Language
English
Subject Headings
Heat -- Transmission
Cylinders
Boundary layer
Thesis Number
T 1690
Print OCLC #
5963939
Link to Catalog Record
Full-text not available: Request this publication directly from Missouri S&T Library or contact your local library.
http://merlin.lib.umsystem.edu/record=b1068896~S5Recommended Citation
Huang, Harng-Sen, "Transient temperature distribution in a finite cylinder and an infinite cylinder subjected to some boundary conditions" (1965). Masters Theses. 5689.
https://scholarsmine.mst.edu/masters_theses/5689
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