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FDTD
- calculation of one and two dimensional FDTD. 1D and 2D FDTD
fortran
- 2D FDTD TE mode with a plane wave source and a PML abc
Codes
- FDTD Matlab code 1d 2d 3d
FDTD_Parallel
- fdtd 2d TE and TM and PML in MATLAB-fdtd 2d TE and TM and PML in MATLAB
fdtd-codes
- FDTD code 2D 1d and 3d
FDTD-PHOTONICCRYSTAL
- FDTD计算二维光子晶体的传输特性，方便进行相关改进器件的模拟。-calculate the reflection of 2D optical crystal by FDTD
FDTD1
- matlab简单二维光子晶体禁带计算程序-Matlab Program for simple 2D Photonic Crystal bandgap calculation.
2D-FDTD
- 时域有限差分法的2维代码~~~~很详细的，大家可以-Finite-difference time-domain 2 dimensions of the code
fdtd2D
- 2D FDTD Codes with: standar formulation, flux density formulation, Mur ABC 1st and 2nd order, for TM mode
2source
- 2D fdtd with pml and two sinosudoal point source
2dpecgaussian
- 2d fdtd pec with gaussian source
FDTD
- 一个二维的FDTD程序 本程序实现2维TM波FDTD仿真 此程序用PML设置吸收边界条件 FDTD_2D_kongqi_PML 仅含有Ez,Hx,Hy分量 -A two-dimensional FDTD program program realization of the wave 2-D TM FDTD simulation this program set with the PML absorbing boundary condition FDT
fdtd2d
- FDTD 2d with PML 其中一个工程接上了Matlab编程接口-FDTD 2d with PML in which a project connected to the Matlab programming interface
fdtd2dpml
- Matlab code fdtd 2D using absourdary condictions PML.
Mur
- Mur boundary 2D FDTD, 2维FDTD采取MUR二阶近似，时变动态电磁场-Mur boundary 2D FDTD， second order Mur approximation， time variant Time signal simulation
2d
- here i have attached teh 2d fdtd codes sample codes
fdtd
- 葛德彪书后程序,二维金属柱的散射场，初学者可以下来-gedebiao program in his book，2D-fdtd fortran program have a look,don t say thank you,you are welcome and thank you very much
2D-FDTD-TM-RCS
- 时域有限差分法，利用FDTD原理，以matlab为源程序编写的二维方柱的rcs-Finite difference time domain method, FDTD principle matlab prepared for the source of two-dimensional square columns rcs
2d-fdtd
- 二维fdtd仿真自由空间中点源的辐射，边界条件为二阶Mur吸收边界条件-Radiation boundary conditions fdtd dimensional simulation of a point source in free space Mur absorbing boundary condition for the second-order
2D-FDTD-Cylinder-Scatter
- 使用matlab通过fdtd实现一维到三维的光子晶体模拟-Using MATLAB FDTD to achieve through the one-dimensional to three-dimensional simulation of photonic crystal