资源列表
mainc
- 在c++环境下的计算方法程序源代码，包含LU分解，迭代法，二分法，复合梯形公式，简单迭代法，龙贝格公式，最小二乘法拟合，四阶龙格库塔公式，辛普森公式和主元消去法-C++ environment in the calculation of the next source code, including LU decomposition, iterative method, dichotomy, composite trapezoidal formula, a simple iterative me
MechFem
- 机械应力有限元分析(二维和三维)源程序,程序使用方法见文件MECHMAIN.CPP,即先设置节点编号,然后设置单元节点,再设置节点边界条件,求解时要说明使用方程求解方法.- source code of FEM analysis for Mechanical stress (two-dimensional and three-dimensional), the main program is MECHMAIN.CPP, which introduce its utilization method
nonlinearSchodingerEquation
- 非线性薛定谔方程的VC求解程序代码，激光在非线性等离子体波导中的传输方程格子调制方程。-nonlinear schodinger equation sovler code ,light propagation in plasma wavegude.
wtmm_t24
- 利用WTMM计算一维信号的多分形谱,这一段程序是得到不同的q(-10~10)下的a与Z(a)-WTMM calculated using one-dimensional multi-signal spectrum, this procedure is different q (-10 ~ 10) of a with Z (a)
CLAPACK3-Windows
- LAPACK是用Fortran90和规定套路解决系统同步线性方程组，最小二乘解线性方程组，特征值问题，以及奇异值问题。相关的矩阵分解（陆，乔莱斯基，快速反应，分解，舒尔，广义Schur ）也提供了，因为有关的计算，如重新安排的舒尔分解和估计条件号码。致密带状矩阵的处理，而不是一般稀疏矩阵。在所有领域，类似的功能是提供真正的和复杂的矩阵，在单，双精度-LAPACK is written in Fortran90 and provides routines for solving systems o
FFT
- c语言实行快速傅里叶fft变换，可在此基础上开发，已调通！-c language to implement fft Fast Fourier Transform, can be developed on this basis, have had pass!
shuxuesuanfa
- 包括分枝定界算法，线性规划单纯形算法，马尔可夫链算法，贝叶斯决策方法，生产计划算法，动态规划的投资问题的C语言解决-Including the branch-and-bound algorithm, linear programming simplex algorithm, Markov chain algorithms, Bayesian decision-making methods, production planning algorithms, dynamic programming i
SOURCES
- 有限元编程的源码很实用的，可定义节点、单元、边界等-Finite element programming source code is very useful
maspline
- 插值方法：三次样条插值源代码（一阶导数边界条件）-Interpolation Method: Cubic Spline Interpolation source code (a derivative boundary condition)
fft
- 基2fft,实现对实数序列的离散快速傅里叶变换-Based 2fft, the realization of the real sequence of discrete Fast Fourier Transform
BFGS
- 利用BFGS算法求解大规模无约束最优化问题，代码所用语言为Fortran77.-BFGS algorithm using large-scale unconstrained optimization problems, the code language for Fortran77.
fd1d_1_1_1
- 1D-fdtd simulation ELECTROMAGNETIC SIMULATION USING THE FDTD METHOD, DENNIS M. SULLIVAN PAGE: 13, FD1D_1.1.m