multigrid
所属分类:图形图像处理
开发工具:matlab
文件大小:15KB
下载次数:374
上传日期:2009-01-06 10:16:13
上 传 者:
boyliu
说明: 这是一个多重网格的程序,可以对偏微分方程进行计算!
(This is a multi-grid procedure, partial differential equations can be calculated!)
文件列表:
Multigrid (0, 2004-03-30)
Multigrid\dirichlet_flags.m (1246, 2004-03-26)
Multigrid\get_edges.m (1084, 2004-03-30)
Multigrid\gs.m (622, 2004-03-26)
Multigrid\interpolate.m (620, 2004-03-26)
Multigrid\jacobi.m (450, 2004-03-26)
Multigrid\mg_alg.m (2831, 2004-03-30)
Multigrid\mg_main.m (3947, 2004-03-30)
Multigrid\mg_menu.fig (59752, 2004-03-30)
Multigrid\mg_menu.m (19497, 2004-03-30)
Multigrid\mg_script.m (1454, 2004-03-30)
Multigrid\restrict.m (694, 2004-03-26)
************************************************
Multigrid Solver for scalar elliptic linear PDEs
************************************************
Type 'mg_menu' to set up a graphical user interface.
If you do not like GUIs, start with mg_script.
The PDE specifications need to have the format used by the PDE toolbox. The
geometry description 'g' and the boundary condition description 'b' can
either be the name of a function file (see the Matlab help to pdegeom and
pdebound for g and b, respectively) or matrices (see decsg and assemb,
respectively).
See the individual files for details.
******************************************************************************
File * Usage
******************************************************************************
mg_menu.m * GUI.
mg_script.m * Script file if no GUI should be used.
mg_main.m * Main file containing the refinement and solution
* procedures.
mg_alg.m * Contains the multigrid algorithm.
dirichlet_flags.m * Creates Dirichlet flags for the FE nodes.
get_edges.m * Obtains information about the FE edges.
gs.m * SOR smoother.
interpolate.m * Realization of the interpolation operator.
jacobi.m * Jacobi smoother.
restrict.m * Realization of the restriction operator.
******************************************************************************
************************
VERSION 1.0
DATE 25.3.2004
EMAIL bernd@flemisch.net
************************
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