SVM-KM

包括牛顿法，拉格朗日法，ＬＵ分解法，１００*１００阶稀疏矩阵方程组的解法等(Including the Newton method, Lagrangian method, LU decomposition method, 100* 100 band sparse matrix equations of the solution, etc.)

Digital Image Processing Using Matlab - Gonzalez Woods & Eddins.pdf(Digital Image Processing Using Matlab- Gonzalez Woods & Eddins.pdf)

混沌动力学的平面模型，和对动力学的模型研究以其用户的输入(chaoic reserch ，the model ,and teh input model .)

此程序以美国黄石国家公园为例，构造尽可能贴近实际的仿真环境，从而通过仿真得到野火发生频率与野火规模之间的数学模型。这是一个经典的幂率模型，稍作改造好即可模拟“28原则”、“网站点击率”等幂率相关问题。(This procedure to Yellowstone National Park as an example, the actual construction simulation environment as close as possible to the simulated wildfire through the frequency and size of wildfires between the mathematical model. This is a classic power law model, slightly modified to better simulate " 28 principles" , " web site click-through rate" and other power-law related issues.)

说明：  各种matlab的资料，很好的学习资料，供大家学习与交流使用，欢迎一起分享。(some kinds of study books,let s study and communication with each other. welcome to share with me.)

简化的ANN程序，程序代码很少，但是预测效果相当(a simplified Ann algorithm with good performance)

求解Lambert问题。 输入：轨道上两个点的位矢R1、R2，以及从R1到R2所用的时间t(缺点是脉冲太大)。 输出：质点在R1端点的速度V1，质点在R2端点的速度V2. 此函数用于：在给定轨道上两个点的位矢R1、R2，以及从R1到R2所用的时间t。求解V1、V2。再调用前面的函数就可以确定轨道根数，及任意时刻质点的状态。(To solve the Lambert problem. Input: track two-point position vector R1, R2, and R1 to R2 used in the time t (The disadvantage is that the pulse is too large). Output: particle R1 endpoint speed V1, the particle in the R2 endpoint speed V2. This function is used: two points in a given orbit position vector R1, R2, and from R1 to R2 with the time t. Solve the V1 and V2. And then call the previous function can determine the orbital elements, and any moment of the particle' s state.)

cholesky分解，可以放心的使用，已经调试正确了(cholesky decomposition, you can safely use, has the right of the debugging)

BOOK:Beginning Algorithms Code Examples(BOOK : Beginning Algorithms Code Examples)

自适应的粒子群优化算法，作毕业设计的同学可以看看(Adaptive Particle Swarm Optimization for graduate design students can see)