Search - Equation

[Mathimatics-Numerical algorithms] solution-of-Partial-differential-equation

Description: “解边值问题的松弛法”(SOR)(Chebyshev absolution)和“交替方向隐式方法”(ADI) (此两种解法均针对解椭圆形方程所用到的方法)-"solution to the boundary value problems relaxation method" (SOR) (Chebyshev Absolution) and "alternating direction implicit method" (ADI) (these two solutions are targeted at the Oval equation solution by the method used)
Platform: | Size: 2382 | Author: ldg | Hits:

[Other resource] DEFFIRENTIAL-EQUATION

Description: 用LAPLACE方法求解多维沃尔泰拉方程，此处为一个变元的方程，由于该方程同时含有微分和积分，一般求解有一定的困难。此处为MATHEMAICAL程序-used method for multiple preoperational Ertaila equation here as a variable element of the equation, As the same time contain differential equations and integral, the general solution is definitely difficult. Here for MATHEMAICAL procedures
Platform: | Size: 10207 | Author: iamwlg | Hits:

[Other resource] equation

Description: Matlab系列。线性方程计算算法比较分析-Matlab series. Linear equation comparative analysis algorithm
Platform: | Size: 560150 | Author: 夏泽洋 | Hits:

[Other resource] Equation(dutianchun_sina_com_Cn)

Description: 一个解一元多次方程的单元，支持三次、四次方程。不返回方程的虚根。-one yuan a solution to the equation multiple modules to support three or four equations. Not to return to the virtual root equation.
Platform: | Size: 1807 | Author: 杜田春 | Hits:

[Algorithm] 多元线性方程

Description: 多元线性方程求解程序-multivariate linear equation solvers
Platform: | Size: 186368 | Author: 章明 | Hits:

[Algorithm] Equation(dutianchun_sina_com_Cn)

[Windows Develop] [_Equation183721162005

Description: These program can solve first and second degree polynomial equation. It evens works when the roots are complex numbers(when delta is a negative value).
Platform: | Size: 2048 | Author: 陆俊 | Hits:

[CSharp] ghmm470

Description: 对具有随机噪声的二阶系统的模型辨识，进行标幺化以后系统的参考模型差分方程为： y(k)=a1*y(k-1)+a2*y(k-2)+b*u(k-1)+s(k) 式中，a1=0.3366,a2=0.6634,b=0.68,s(k)为随机噪声。由于神经网络的输出最大为1，所以，被辨识的系统应先标幺化，这里标幺化系数为5。采用正向建模(并联辨识)结构，神经网络选用3-9-9-1型，即输入层i，隐层j包括2级，输出层k的节点个数分别为3、9、9、1个；由于神经网络的最大输出为1，因此在辨识前应对原系统参考模型标么化处理，辨识结束后再乘以标么化系数才是被辨识系统的辨识结果。-of random noise with the second-order system model, per-unit system after the reference model differential equation : y (k) = y* a1 (k-1) a2* y (k-2) b* u (k-1) s (k)- style, = 0.3366 a1, a2 = 0.6634, b = 0.68, s (k) as random noise. Because the neural network for a maximum output, therefore, the identification system should be per-unit, per-unit here coefficient of 5. Forward modeling (Parallel identification) structure, neural network-based selection 3-9-9-1, i input layer, hidden layer, including two j, k output layer to the number of nodes 3,9,9,1; The neural network the biggest losers up to one, in the original deal before Identification System Reference Model S Mody treatment, then multiplied by the end of Identification Standard Mody coefficient was recognition system is the ide
Platform: | Size: 874496 | Author: 孙荣超 | Hits:

[Data structs] 预测

Description: 数据预测算法，主要是一元n次方程的回归预测实现。* 预测分析--本算法只适用于有明显线性趋势的数据 * 默认为一元二次曲线方程法 * * 本程序主要涉及有两个算法 * 1．用最小二乘原理找到线性方程组的系数和常数。 * 2．解线性方程组 * 本程序在解线性方程组中，由于考虑到收敛性问题未采用迭代法，而是采用Gauss-Jordan消去法来解决。-data prediction algorithm is mainly one yuan n equation forecast to achieve reunification.* Forecast and Analysis-- This algorithm applies only to clear linear trend data* default as a quadratic curve equation method** The procedure involves two main algorithm* 1. Using the principle of least squares linear equations to find the constants and coefficients.* 2. The solution of linear equations* The procedure for solving linear equations, due to convergence problems using iterative method, instead of using the Gauss-Jordan elimination method to solve.
Platform: | Size: 2048 | Author: 吴名 | Hits:

[AI-NN-PR] Solveing-nolinear-equation

Description: 应用模拟退火方法求解非线形方程，其计算量较小且收敛速度快。-Application of simulated annealing method for solving non-linear equation, which is calculated the volume of the smaller and fast convergence.
Platform: | Size: 1024 | Author: 上官青云 | Hits:

[matlab] partial.differential.equation.toolbox.1.users.gui

Description: The objectives of Partial Differential Equation Toolbox™ software are to provide you with tools that: • Define a PDE problem, e.g., define 2-D regions, boundary conditions, and PDE coefficients. • Numerically solve the PDE problem, e.g., generate unstructured meshes, discretize the equations, and produce an approximation to the solution. • Visualize the results.-The objectives of Partial Differential Equation Toolbox™ software are to provide you with tools that: • Define a PDE problem, e.g., define 2-D regions, boundary conditions, and PDE coefficients. • Numerically solve the PDE problem, e.g., generate unstructured meshes, discretize the equations, and produce an approximation to the solution. • Visualize the results.
Platform: | Size: 2468864 | Author: yanggy | Hits:

[JSP/Java] Equation

Description: 在JAVA开发环境下根据GUI编辑的简单的可以解一元二次方程的程序-In the JAVA development environment according to a simple GUI editor that can be the procedure for solving a Quadratic equation
Platform: | Size: 1024 | Author: 林超 | Hits:

[matlab] The-1D-Wave-Equation

Description: a code for 1D wave equation
Platform: | Size: 1024 | Author: dimmy | Hits:

[Algorithm] An-equation-of-binary

Description: 求解二元一次方程的C程序，已经封装好，直接调用就是。-Solving an equation of binary C program
Platform: | Size: 180224 | Author: 王永智 | Hits:

[matlab] one-dimensional-wave-equation

Description: 一维线性齐次波动方程，用matlab语言实现，利用边界值和边界条件进行求解-One-dimensional linear homogeneous wave equation, with the matlab language, use of boundary value and boundary conditions to solve
Platform: | Size: 141312 | Author: 李琨 | Hits:

[matlab] 3D-Wave-equation-Model-forwarding--by-the-method-

Description: 3D Wave equation Model forwarding by the method of pesudo-spectrum-3D Wave equation Model forwarding by the method of pesudo-spectrum
Platform: | Size: 3072 | Author: Max | Hits:

[Other] equation

Description: 关于方程的求解和计算过程，可以较为简单的计算方程的解，可以较为简单的计算特殊二次及非线性方程的解。(With regard to the calculation and calculation of equations, the solution of the equation can be simpler, and the solutions of the two special and nonlinear equations can be relatively simple.)
Platform: | Size: 9216 | Author: shuxue爱好者 | Hits:

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