Solution of unsteady, two-dimensional, inviscid flows

Graduate Thesis Or Dissertation

Public Deposited

Citeable URL: https://ir.library.oregonstate.edu/concern/graduate_thesis_or_dissertations/5d86p3338

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Attribute Name	Values
Creator	Kuo, Ying-Ming
Abstract	The general theory of characteristics is reviewed for hyperbolic partial differential equations of n independent variables. The application of the theory of characteristics is made to unsteady, two-dimensional, rotational, inviscid flows; unsteady, two-dimensional, irrotational, inviscid flows; and unsteady, axial symmetric, inviscid flows. The characteristic surfaces and the compatibility relations are found. Moreover, calculating schemes are set up for numerical solutions for the conditions at a general point, a boundary point, and a constant pressure point. The calculations for the particle paths are also developed.
Resource Type	Masters Thesis
Date Available	2014-04-04T17:44:48+00:00
Date Issued	1967-08-04
Degree Level	Master's
Degree Name	Master of Science (M.S.)
Degree Field	Mechanical Engineering
Degree Grantor	Oregon State University
Commencement Year	1968
Advisor	Wilson, Robert E.
Academic Affiliation	Mechanical, Industrial, and Nuclear Engineering
Non-Academic Affiliation	Oregon State University. Graduate School
Subject	Differential equations, Partial Differential equations -- Numerical solutions
Déclaration de droits	Copyright Not Evaluated
Publisher	Oregon State University
Peer Reviewed	No
Language	English [eng]
Digitization Specifications	File scanned at 300 ppi using ScandAll PRO 1.8.1 on a Fi-6770A in PDF format. CVista PdfCompressor 4.0 was used for pdf compression and textual OCR.
Replaces	http://hdl.handle.net/1957/47048

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