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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MATLAB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 the MATLAB program
Update : 2008-10-13 Size : 1.1kb Publisher : iamwlg

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MATLAB程序,注意不同的初始条件-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. MATLAB here for the procedure to different initial conditions
Update : 2008-10-13 Size : 1.13kb Publisher : iamwlg

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MATLAB程序,注意不同的边界条件-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. MATLAB here for the procedures, attention to the different boundary conditions
Update : 2008-10-13 Size : 1.14kb Publisher : iamwlg

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
Update : 2008-10-13 Size : 9.97kb Publisher : iamwlg

DL : 0
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MATLAB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 the MATLAB program
Update : 2025-02-19 Size : 1kb Publisher : iamwlg

DL : 0
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MATLAB程序,注意不同的初始条件-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. MATLAB here for the procedure to different initial conditions
Update : 2025-02-19 Size : 1kb Publisher : iamwlg

DL : 0
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MATLAB程序,注意不同的边界条件-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. MATLAB here for the procedures, attention to the different boundary conditions
Update : 2025-02-19 Size : 1kb Publisher : iamwlg

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
Update : 2025-02-19 Size : 10kb Publisher : iamwlg

偏微分方程数值解法的程序包,包括拉普拉斯方程、对流方程和扩散方程的各种解法-Numerical Solution of Partial Differential Equations package, including the Laplace equation, convection-diffusion equation equation and the various solution
Update : 2025-02-19 Size : 90kb Publisher : 何红亚

偏微分数值解法中求解正方形区域中的Laplace方程Dirichlet问题 程序-The solution of numerical solution of partial differential square area of the Laplace equation Dirichlet problem Program
Update : 2025-02-19 Size : 2kb Publisher : 太空遨游

DL : 0
差分法解拉普拉斯方程电位问题,很好的例子。-Laplace equation differential approach potential problem, good example.
Update : 2025-02-19 Size : 1kb Publisher : 无思无想

用工字型差分格式解拉普拉斯方程,简洁具体,效率高 -Employment the fonts differential format solution of the Laplace equation
Update : 2025-02-19 Size : 1kb Publisher : jiayichen

数值方法的5个重要的算法: 1.[Dirich.m] 求解拉普拉斯方程的狄利克雷方法. 用于偏微分方程的数值解 2.[Hamming.m] 汉明方法是用来修正微分方程的多步预测。 3. [Milne.m] 米尔恩 - 辛普森差分方程求解方法,用于预测校正方法。 4. [Rkf45.m]龙格 - 库塔 - 沃尔伯格错误控制和步骤的方法求解微分方程的近似解 5.[Romber.m]著名的龙贝格积分源代码。计算结果存在并显示为下三角矩阵。-Numerical Methods in five of the more important algorithms: 1. [Dirich.m] to solve the Laplace equation Dirichlet method for the numerical solution of partial differential equations 2.[Hamming.m] Hamming method is the multistep forecast corrected differential equations. 3. [Milne.m] the Milne- Simpson method as a differential equation solver used forecast correction method. 4. [Rkf45.m] Runge- Kutta- Wahlberg error control and step method for solving differential equations approximate solution 5. [Romber.m] the famous Romberg integral source code numerical integration, the presence of computable results show a lower triangular matrix.
Update : 2025-02-19 Size : 4kb Publisher : 黄建理

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2D Laplace Equation. This program solves the following Partial Differential Equation
Update : 2025-02-19 Size : 2kb Publisher : Vicky08

In this document has been introduced how to solve different partial differential equations in Matlab programming language.Everbody can solve Heat Conduction Equation, Helmholtz Equation, Laplace Equation and Wave Equation for different initial and boundary conditions. This document is elemantary of to understand how to solve partial differential equations with the aid of a porgramming language.
Update : 2025-02-19 Size : 319kb Publisher : Maknan

In this document has been introduced comprehensively how to solve different partial differential equations .Everbody can solve Heat Conduction Equation, Helmholtz Equation, Laplace Equation and Wave Equation for different initial and boundary conditions. This document is elemantary of to understand how to solve partial differential equations with the aid of a porgramming language.
Update : 2025-02-19 Size : 586kb Publisher : Maknan

偏微分方程的数值解法:解拉普拉斯方程,扩散方程等-Numerical solution of partial differential equations: solution to Laplace equation, diffusion equation, etc.
Update : 2025-02-19 Size : 11kb Publisher : wang

位场向下延拓的泰勒级数方法,利用拉普拉斯方程的特点,计算空间域水平二阶差分来替代垂直方向上的二阶差分-Potential field downward continuation of Taylor series method, the advantage of the characteristics of Laplace equation, a second order differential spatial domain levels instead of second order difference vertically
Update : 2025-02-19 Size : 1kb Publisher : zzzzzccc
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