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4下载：
Toro的经典书 "Riemann Solvers and Numerical Methods for Fluid Dynamics" 中的算例程序。该程序求解二维笛卡尔网格下的理想气体欧拉方程程序。采用TVD格式与HLLC的近似黎曼解相结合，二维处理采用维数分裂，求解扩张一维问题。6种通量限制器可供选择。- to solve the two-dimensional Euler equations for an ideal gas on a Cartesian quadri
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分别采用Roe格式和AUSM格式求解一维黎曼问题，并将计算结果与解析解进行比较，发现这两种计算格式都能获得高的计算精度。-Roe scheme were used in this procedure and AUSM format to solve a 1-D RIEMANN problem, and numerical results were compared with the analytical solution, the results can be seen from these t
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Here is a 1D Euler code (1D shock tube code) for solving Sod s shock tube problem, using Roe s Approximate Riemann solver, minmod limiter, and 2-stage Runge-Kutta time-stepping. Learn how a second-order non-oscillatory Euler code is written, or just
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黎曼精确解求解程序，里面包括各个具体的细和过程，比toro书里面的容易理解-Riemann solver exact solution, which includes the fine and process easy to understand than the the toro book inside
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用MATLAB编写的基于有限体积法求解二维浅水方程边界数值通量的Riemann求解器（HLL格式），可处理干河床问题，适用于规则网格及不规则网格，只需提供边界左右两侧的水深和流速以及外法线矢量-Written using MATLAB numerical flux based on the finite volume method for solving the two-dimensional shallow water equations boundary Riemann solver (HL
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Here is a 1D Euler code (1D shock tube code) for solving Sod s shock tube
problem, using Roe s Approximate Riemann solver, minmod limiter, and 2-
stage Runge-Kutta time-stepping. Learn how a second-order non-oscillatory
Euler code is written,
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Karman-Trefftz airfoil is an intriguing airfoil for which a complete set of exact
solutions can be computed. This solution has been used by many people to
verify the accuracy of their inviscid code (incompressible limit). If you have not,
us
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给出了利用理想气体状态方程和实际气体状态方程的一维欧拉方程的精确黎曼求解器-Gives the exact Riemann solver use the ideal gas equation of state and the equation of state of a real gas Euler equations
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采用matlab编写，HLL和ROE黎曼求解器求解一维激波管问题，并有与精确黎曼求解器结果对比。-
one-dimensional shock tube problem using HLL and ROE Riemann solver
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求解双马赫反射问题的各种解法，黎曼求解器包括WENO格式和MDCD格式，时间方向采用Runge-kutta 方法，方程包括Euler方程和NS方程。(Program to solve Double Mach Reflection. Use WENO solver and MDCD solver to solve Riemann problem. Use Runge-Kutta to iterate in time scale. Equations conclude Euler equation
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