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Simple waves for two-dimensional compressible pseudo-steady Euler system 被引量:2
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作者 赖耕 盛万成 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 2010年第7期827-838,共12页
A simple wave is defined as a flow in a region whose image is a curve in the phase space. It is well known that "the theory of simple waves is fundamental in building up the solutions of flow problems out of elementa... A simple wave is defined as a flow in a region whose image is a curve in the phase space. It is well known that "the theory of simple waves is fundamental in building up the solutions of flow problems out of elementary flow patterns" see Courant and Friedrichs's chassical book "Supersonic Flow and Shock Waves". This paper mainly concerned with the geometric construction of simple waves for the 2D pseudo-steady compressible Euler system. Based on the geometric interpretation, the expansion or compression simple wave flow construction around a pseudo-stream line with a bend part are constructed. It is a building block that appears in the global solution to four contact discontinuities Riemann problems. 展开更多
关键词 self-similar Euler system simple wave generalized characteristic analysis pseudo-stream line sonic circle sonic edge
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Guckenheimer structure of solution of Riemann problem with four pieces of constants in two space dimensions for scalar conservation laws 被引量:2
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作者 张华 盛万成 《Journal of Shanghai University(English Edition)》 CAS 2006年第4期305-307,共3页
By using the generalized characteristic analysis method, the two-dimensional four-wave Riemann problem for scalar conservation laws, which is nonconvex along the y direction, was studied. Riemann solutions, which invo... By using the generalized characteristic analysis method, the two-dimensional four-wave Riemann problem for scalar conservation laws, which is nonconvex along the y direction, was studied. Riemann solutions, which involve the Guckenheimer structure, were constructed. 展开更多
关键词 two-dimensional Riemann problem scalar conservation laws generalized characteristic analysis method Guckenheimer structure.
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