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ADI_HEAT
- 二维热能方程的求解，一个比较好的源码！ Discretizer: The Crank-Nicolson and the central FD.
Crank-Nicolson Scheme for pricing Ameircan put options
- This is the Matlab code of pricing American put options by using Crank-Nicolson scheme.
M_Crank_Nichol
- transient temperature distribution along a wall using crank nicholson method
Crank
- 求解常微分方程，抛物线方程的曲线的顶点值求解-crank
Crank-Nicolson
- 1D T_Profile in a Solid.Crank-Nicolson Method.Boundary Conditions:Convection at the surface and q=0 at center-1D T_Profile in a Solid.Crank-Nicolson Method.Boundary Conditions:Convection at the surface and q=0 at center
CN
- THIS PROGRAM SOLVES TRANSIENT HEAT EQUATION IN A 2-D DOMAIN * * USING FINITE VOLUME METHOD (UNIFORM CV) * * CRANK-NICOLSON METHOD -THIS PROGRAM SOLVES TRANSIENT HEAT EQUATION IN A 2-D DOMAIN * * USING FINITE VOLUME METHOD (U
C-N
- 用Crank-Nicolson差分格式计算抛物型方程初值问题的解，偏微分方程解-Throw the diffusion equation initial value problem solution, calculated with the Crank-Nicolson Difference Scheme for Partial Differential Equations
Crank-Nicolson
- 针对有界区域上的抛物型微分方程讨论了Crank-Nicolson块中心差分法,在非等距剖分的网格上得了近似解和解的一阶导数的L2模误差估计-For a bounded region of parabolic differential equations discussed the Crank-Nicolson central difference blocks, in a non-equidistant grid had split the approximate solution of the
CrankNicolson_origin
- 使用Crank-Nicolson隐式差分格式求解传热方程；第一类边界条件；初始条件已知。-Using the Crank-Nicolson implicit difference scheme for solving heat transfer equation the first boundary condition initial conditions are known.
crank4
- Crank-Nicolson method in Numerical analysis， written in matlab
2_1-D_CFD_scheme_ver1.zip
- The solver was made to solve the convetive heat tranfer problem (2-D steady elliptic BVP). Not only several schemes, which are ADI, checkerboard, Crank-Nicolson, Gauss-Seidal with SOR but also exact solution are also present. You can implement and c
3_1-D_CFD_scheme_ver2.zip
- The solver was mdae to solve the teat tansfrer fields with cooling and hot zone. The Gauss-seidial, ADI, Laasonnen, and Crank-Nicolson schemes are present in the code. You can handle the method you want, iteration and the level of tolerance. The code
imagtime3d
- 玻色爱因斯坦凝聚基于crank-nicolson方法的数值模拟，在简谐势阱下，双分量原子的相变情况(Bose-color Einstein Condensation Based on crank-nicolson numerical simulation, the phase transition of two-component atoms in a harmonic trap)