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A compressible Euler/Navier-Stokes code written in F77. Developed mainly to test turbulence models. Worth a look if you want a code with advanced turbulence modeling (it has several two equation models, explicit ARSM models and full differential RSM
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基于jameson格式的欧拉方程求解程序，fortran语言的，网格文件是非结构网格，注释少了点，不过对学习cfd的朋友来说，看懂是没有问题的,Jameson format based on the Euler equation solver, fortran language, the non-grid grid paper, notes少了点, but a friend of the CFD study is to understand there is no problem
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SOLA-VOF program solving Navier-Stokes equation with free surface by volume of fluid method
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The 2D CFD Program NaSt2D
The program is a 2D solver for the incompressible, transient Navier-Stokes equations including the temperature equation and free boundary problems. It uses finite differences for discretization on a structured equidist
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Solution of the Navier-Stokes equation by means of trianglar finite elements.
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可以使用它计算free surface flow
The program is a 2D solver for the incompressible, transient Navier-StokesK[
equations including the temperature equation and free boundary problems-The program is a 2D solver for the incompressible, transient Navier-Sto
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Navier_Stokes_simulation 是NS方程的数值模拟很好的实例。对于N_S方程很感兴趣的人可以借鉴参考-Navier_Stokes_simulation NS equation numerical simulation is a good example. For those who are interested in N_S equation can draw reference
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Navier Stokes Equation
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2 D Navier Stokes Equation
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一个求解Navier-Stokes不可压缩流动的代码。用Matlab编制。-It s a source code for Navier-Stokes equation in incompressilbe flow, which is written in Matlab.
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下面我们将给出一些基于Galerkin有限元法的微型泵模拟结果，模拟过程在商业软件COMSOL Multiphysics 3.2中实现。数值求解采用压力修正算法——SIMPLE，它首先假设一个压力场，然后通过求解不可压缩流动的Navier-Stokes方程得到速度场。这些速度不需要满足Possion型连续方程，所以对压力场的修正也带来速度场的修正，最终满足质量守恒。求解速度场的同时计算电势场方程。这会得到Lorentz力，然后将其反馈回N-S方程并作为体积力处理。连续耦合Lorentz力和速度场
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安德森《计算流体力学及其应用》第十章流过平板的超声速流动 10.4节 纳维—斯托克斯方程计算程序的组织。自己编写的matlab源代码。-Anderson the computational fluid mechanics and its application "chapter 10 through the flat of supersonic flow section 10.4- navier stokes equation calculation procedure of the organ
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finite difference method for solving navier stokes equation
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In convective heat transfer, the Churchill–Bernstein equation is used to estimate the surface averaged Nusselt number for a cylinder in cross flow at various velocities.[1] The need for the equation arises from the inability to solve the Navier–Stoke
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包括直角坐标中用有限容积法生成的二维对流-扩散方程的求解程序；直角坐标系中同位网格上二维Navier-Stokes方程求解程序；及计算结果的后处理程序；-Including Cartesian coordinates using finite volume method to generate two-dimensional convection- diffusion equation solver Cartesian coordinate system on the same bit two
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纳维－斯托克斯方程是牛顿第二定律在不可压缩粘性流动中的表达式。简称N-S方程。纳维-斯托克斯方程(英文名 Navier-Stokes equations)，描述粘性不可压缩流体的程序-Navier- Stokes equation is Newton' s second law in the viscous incompressible flow of expression. Acronym NS equation. Navier- Stokes equations (English na
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纳维－斯托克斯方程是牛顿第二定律在不可压缩粘性流动中的表达式。简称N-S方程。纳维-斯托克斯方程(英文名 Navier-Stokes equations)，描述粘性不可压缩流体-Navier- Stokes equation is Newton' s second law in the viscous incompressible flow of expression. Acronym NS equation. Navier- Stokes equations (English name
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纳维－斯托克斯方程是牛顿第二定律在不可压缩粘性流动中的表达式。简称N-S方程的求解-Navier- Stokes equation is Newton' s second law in the viscous incompressible flow of expression. Acronym solving NS equations
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