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A Global Solution to a Two-dimensional Riemann Problem Involving Shocks as Free Boundaries 被引量:4

A Global Solution to a Two-dimensional Riemann Problem Involving Shocks as Free Boundaries
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摘要 We present a global solution to a Riemann problem for the pressure gradient system of equations. The Riemann problem has initially two shock waves and two contact discontinuities. The angle between the two shock waves is set initially to be close to 180 degrees. The solution has a shock wave that is usually regarded as a free boundary in the self-similar variable plane. Our main contribution in methodology is handling the tangential oblique derivative boundary values. We present a global solution to a Riemann problem for the pressure gradient system of equations. The Riemann problem has initially two shock waves and two contact discontinuities. The angle between the two shock waves is set initially to be close to 180 degrees. The solution has a shock wave that is usually regarded as a free boundary in the self-similar variable plane. Our main contribution in methodology is handling the tangential oblique derivative boundary values.
作者 Yuxi Zheng
出处 《Acta Mathematicae Applicatae Sinica》 SCIE CSCD 2003年第4期559-572,共14页 应用数学学报(英文版)
基金 Partially supported by NSF-DMS-0071858,0305497,0305114.
关键词 Pressure gradient equation free boundary shock waves tangential oblique derivative 2-D Riemann problem gas dynamics Pressure gradient equation free boundary shock waves tangential oblique derivative 2-D Riemann problem gas dynamics
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