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Riemann Problem for 2x2 Systems of Hyperbolic Conservation Laws with Case I Quadratic Nonlinearities.

机译：具有Case I二次非线性的2x2双曲型守恒律系统的Riemann问题。

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作者
Shearer, M.;
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年度 1989
页码 1-22
总页数 22
原文格式 PDF
正文语种 eng
中图分类工业技术;
关键词
Complex variables; Nonlinear differential equations; Shock waves; Reprints; Riemann problem; Hyperbolic equations;

机译：复变量;非线性微分方程;冲击波;重印;黎曼问题;双曲型方程;

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专利

1. Geometry of Hugoniot curves in 2x2 systems of hyperbolic conservation laws with quadratic flux functions [J] . Asakura F, Yamazaki M IMA Journal of Applied Mathematics . 2005,第6期

机译：具有二次通量函数的双曲守恒律的2x2系统中Hugoniot曲线的几何
2. The 2-dimensional Riemann problem for a 2x2 hyperbolic conservation law - I. Isotropic media [J] . Hwang WJ., Lindquist WB. SIAM Journal on Mathematical Analysis . 2002,第2期

机译：2x2双曲守恒律的二维Riemann问题-I.各向同性介质
3. RIEMANN PROBLEMS FOR A CLASS OF COUPLED HYPERBOLIC SYSTEMS OF CONSERVATION LAWS WITH A SOURCE TERM [J] . Zhang Yu, Zhang Yanyan Communications on pure and applied analysis . 2019,第3期

机译：riemann问题为一类源期耦合的保护法的耦合双曲系统
4. Global Classical Discontinuous Solutions to the Generalized Riemann Problem for Linearly Degenerate Hyperbolic Conservation Laws under Small BV Perturbations of the Initial Data [C] . Zhi-Qiang Shao International Conference on Hyperbolic Problems . 2012

机译：在初始数据的小型BV扰动下线性退化双曲保守法的全局古典不连续解决方案
5. WAVE CURVES FOR THE RIEMANN PROBLEM OF PLANE WAVES IN SIMPLE ISOTROPIC ELASTIC SOLIDS (HYPERBOLIC CONSERVATION LAWS, SHOCK, INITIAL BOUNDARY VALUE) [D] . TANG, ZHIJING 1985

机译：简单各向同性弹性固体中的平面波的黎曼问题的波曲线（双曲守恒律，激波，初始边界值）
6. A Fourth Order Entropy Stable Scheme for Hyperbolic Conservation Laws [O] . Xiaohan Cheng 2019

机译：双曲保护法的第四阶熵稳定方案
7. The Riemann problem for 2 × 2 systems of hyperbolic conservation laws with case I quadratic nonlinearities [O] . Shearer Michael 1989

机译：具有情形I二次非线性的2×2双曲守恒律系统的Riemann问题
8. The Riemann Problem for Certain Classes of Hyperbolic Systems of Conservation Laws. [R] . Dafermos, C. M., Diperna, R. J. 1973

机译：某类双曲守恒律系统的黎曼问题。

Riemann Problem for 2x2 Systems of Hyperbolic Conservation Laws with Case I Quadratic Nonlinearities.

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