资源列表
leastqClass
- 基于vb.net的最小二乘法多项式系数计算类. 很好用,比Excel还精确.-based on the least-squares method vb.net polynomial coefficient category. Useful, than Excel also accurate.
meep-0.9.tar
- 采用FDTD时域有限差分法计算电磁波的传播问题等。-using FDTD finite-difference time-domain electromagnetic method of transmission problems.
ripingjunzhi
- 可求解水利计算中日平均水位和日平均流量,本程序采用的是面积包围法.-can solve water daily average calculation of the average water level and flow, the procedure was used in an area surrounded by law.
Gauss(delphi)
- 本软件系我Delphi学习习作，实现了用Gauss消去法解线性方程组，能识别用户以文本方 式输入方程组增广矩阵，并且能检测一些常见的输入错误及其位置，方程的解以文本方式输 出在结果显示框。希望用户尽量按照软件操作提示操作，尽管我细心的考虑过很多可能出现 的错误，但仍有许多不足的地方，欢迎各位朋友发现并指出，本人非常感激。-I Delphi learning exercises, realized using Gauss elimination method for solving l
GaussJordan(VC)
- GaussJordan消去法C++实现，数值分析学习时的练习，希望大家多多指教，多多评论。-GaussJordan elimination C achieved, numerical analysis to study the practice, We hope the exhibitions, give more comments.
@kde
- 核密度（KDE）估计程序 开发环境matlab
n(0_3.6)_and_n(-2_1)
- 这两个代码原理差不多，只是在不同的条件下实现，在排队论中是经常用到的。-this principle almost two code, but in different conditions to achieve the queuing theory is used frequently.
n(0_1)_distribution
- 在通信或者其他仿真的时候，常需要产生一定区间下的分布函数，此代码就是在c语言下实现n(0,1)_distribution-in communications, or other simulation time, and often need to produce a certain range of distribution function, This code is the language under c n (0,1) _distribution
normal_c_program
- 在通信或其他仿真的时候，常需要产生数学上的normal分布，此代码就是在c语言下实现。-in communication or other simulation time, and often need to generate the mathematics of normal distribution, This code is in C language under.
rayliegh_and_possion
- 如何对数学上的函数在C语言下实现，此代码就是在c语言下实现常见函数分布。-how the mathematics of the C language function under this code in the C language is under common distribution function.
tMCimg
- 蒙特卡罗模拟光子成像C语言版,代码简洁专业，国外很多学校和科研机构都用-Monte Carlo photon imaging C language version, code concise professional, many foreign schools and research institutes are using
myBP_vise
- C版BP(逆向传播神经网络算法)的实现,感兴趣的可以看下!-C version BP (reverse propagation neural network algorithm) is the realization interested can see next!