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9下载:
一维激波管黎曼问题的精确解(用于求解一维激波管黎曼问题)-Riemann shock tube problem of one-dimensional exact solution (one-dimensional shock tube used to solve the Riemann problem)
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Shock tube problem with different numerical scheme available CFD.
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sph的基础学习程序,包括一维激波管问题与二维的剪切流程序-sph based learning program, including the one-dimensional shock tube problem with two-dimensional shear flow program
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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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roe格式的算法,主要基于原始roe格式,还有一维激波管问题-roe format of the algorithm, mainly based on the original the roe format, as well as one-dimensional shock tube problem
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一维Riemann问题,即激波管问题,是一个典型的一维可压缩无黏气体动力学问题,并有 解析解。对它采用二阶精度MacCormack两步差分格式进行数值求解。同时,为了初学者入门和练习方便,这里给出了用 语言和 编写的计算一维Riemann问题的计算程序,供大家学习参考。-The one-dimensional Riemann problem, namely the shock tube problem is a typical one-dimensional compressible invis
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求解一维Euler方程,计算一维激波管问题,无时间项,空间使用Riemann间断解。-Solving one-dimensional Euler equations to calculate the one-dimensional shock tube problem, time entries RK, space usage Riemann discontinuous solutions.
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一维 问题,即激波管问题,是一个典型的一维可压缩无黏气体动力学问题,并有 解析解。对它采用二阶精度 两步差分格式进行数值求解。-Use MacCormack difference scheme for solving a two-dimensional shock tube problem
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利用MacCormack两部差分格式求解一维激波管问题-Use MacCormack difference scheme for solving a two-dimensional shock tube problem
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FVS格式求解一维激波管问题,使用fortran编写对于椭圆方程的微分计算-FVS scheme in solving the problem of one-dimensional shock tube, using fortran prepared for elliptic differential equations to calculate
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用5阶weno格式求解sod激波管问题,画出了t=0.14时刻的密度,速度和压力的分布曲线-solve the problem of shock wave in tube by using the 5 order WENO format
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采用多种黎曼求解器求解激波管问题,工况设计参照TORO的书,用C++编写-one dimensioal shock tube problem using a variety of Riemann solvers
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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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利用Lax-wendroff两步差分格式求解一维激波管问题Fortran语言-Use a two-step Lax-wendroff Difference Scheme for Solving the one-dimensional shock tube problem Fortran language
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Fortran语言解决一维激波管问题,本程序为Lax-Wendrrof格式(Fortran language to solve one-dimensional shock tube problem, this program is Lax-Wendrrof format)
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Fortran语言解决一维激波管问题,本程序为MacCormack格式(Fortran language to solve one-dimensional shock tube problem, this program is MacCormack format)
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C语言编程解决一维激波管问题,本程序为精确解。((One dimensional shock tube problem in C programming))
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本程序用于求解一维无粘可压缩欧拉方程(激波管问题)
运用Dummy Cell处理边界条件;
通量计算方式: AUSM Scheme;
重构方法:MUSCL方法
限制器:Van Albada限制器
时间离散:四步Runge-Kutta方法(his program is used to solve one dimensional inviscid compressible Euler equation (shock tube problem) Application
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求解sod激波管问题精确解,解出了t=0.14时刻的密度,速度和压力(get the exact solution of problem of shock wave in tube)
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通过求解黎曼问题来解决一维Sod激波管问题,没有考虑温度因素,包括对密度、速度、压强三个物理属性的计算。(Riemann solution of one dimensional Sod shock tube problem)
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