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本程序是用五点差分格式解拉普拉斯方程，采用MATLAB作为开发环境，拉普拉斯方程有广泛的应用，五点差分格式的精度高
-This procedure is a five-point difference scheme for solution of Laplace equation, using MATLAB as a development environment, Laplace equation has a wide range of applications, a five-
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长方形区域的Laplace方程有限差分法5点法迭代-Rectangular region, finite difference Laplace equation 5-point iterative method
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有限差分法求解有两种介质的正方形区域的二维拉普拉斯方程的数值解-Finite difference method, there are two medium square region of two-dimensional numerical solution of Laplace equation
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Finite Difference Method for Poisson equation.
-Δu =f(x,y) in Ω
u(x,y)=0 on Γ-Finite Difference Method for Poisson equation.
-Δu =f(x,y) in Ω
u(x,y)=0 on Γ
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In this code the laplace equation is solved by iterative method.For solving matrix of unknowns a method like Jacubi method is used that dependet to little difference between iterations for convergence.
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In this code the laplace equation is solved by iterative method.For solving matrix of unknowns a method like Jacubi method is used that dependet to little difference between iterations for convergence.
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一中空的横截面为正方形的长导体盒，与横截面垂直的方向上可认为是无限长。用求解横截面上电位的差分法和超松弛迭代计算拉普拉斯方程，-A hollow cross-section of a long conductor of square boxes, vertical cross-sectional direction can be considered infinitely long. Calculation of the Laplace equation by solving the cross
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用五点差分公式数值求解了一个laplace方程，改编后可以用于求解其他laplace方程-Five-point difference formula for numerical solution of a laplace equation can be used to solve other laplace equation adapted
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有限差分法求解拉普拉斯方程,超松弛迭代，光波波长计算模拟-Finite difference method for solving the Laplace equation, SOR, the wavelength computational simulation
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有限差分法求解拉普拉斯方程,超松弛迭代，光波波长计算模拟-Finite difference method for solving the Laplace equation, SOR, the wavelength computational simulation
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用五点差分解拉普拉斯方程，效果非常的好，值得下载-With a five-point difference solution of Laplace equation, the effect is very good, worth downloading
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用五点差分格式解拉普拉斯方程和用工字型差分格式解拉普拉斯方程，均生生成为函数文件，可以指教调用-By five o clock Difference Schemes for Solving the Laplace equation and labor font Difference Schemes for Solving the Laplace equation, both life and life becomes a function of the file, you can enlight
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有限差分中的CN格式求解拉普拉斯方程。其中主要的THTA格式分成0-1之间100个数，用来验证其格式的收敛要求。-CN finite difference scheme for solving the Laplace equation. One of the major THTA format into 100 number between 0 and 1, is used to verify the convergence requirements for the format.
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用有限差分法编程求解拉普拉斯方程在网格结点处的值并统计迭代次数-Solving the value of the Laplace equation in a grid junction with the finite difference method and statistical programming iterations
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用五点差分格式解拉普拉斯方程,是偏微分数值解法的一种方式-With a five-point difference scheme Laplace equation
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Laplace equation using finite difference method
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solving Laplace equation with Finite difference method.( with both gauss sidel and Jacobi method)
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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 diff
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