代码搜索:Solver

找到约 5,733 项符合「Solver」的源代码

代码结果 5,733
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cc dp1d_multigrid_fps.cc

#include #include using namespace flens; using namespace std; typedef DirichletPoisson1D MatType; typedef GridVector1D VecType; typedef Ga
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m calllindo.m

function output = calllindo(interfacedata) % Author Johan L鰂berg % $Id: calllindo.m,v 1.6 2006/08/18 11:37:13 joloef Exp $ switch interfacedata.solver.tag case {'lindo-NLP'} out
www.eeworm.com/read/386625/8734532

m vmg.m

%VMG Multigrid V-Cycle Solver % % [X,RESIDS,ITS]=VMG(A,B,X0,RTOL,PRTOL,MAX_IT,MAX_TIME,MAX_MFLOP) % solves the system AX = B iteratively using multigrid cycles whose type % is
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m build_operators.m

function [L,Gx,Gy,Lp,Up,pp,cp,bc] = build_operators(data,edgebc) % Assemble all of the sparse FV operators and nodal boundary condition arrays % used in the Navier-Stokes solver tvd_rk2.m. % % D
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m build_operators.m

function [L,Gx,Gy,Lp,Up,pp,cp,bc] = build_operators(data,edgebc) % Assemble all of the sparse FV operators and nodal boundary condition arrays % used in the Navier-Stokes solver tvd_rk2.m. % % D
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cxx ivp_actuator_spring.cxx

// Copyright (C) Ipion Software GmbH 1999-2000. All rights reserved. #ifndef WIN32 # pragma implementation "ivp_actuator_spring.hxx" #endif #include #include
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c phitesting.c

#include // This file contains some functions used for testing the DADI poisson // solver. It is temporary and should go away. void set_analytic_rho(Scalar **rho, int ng1, int ng2,
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m l1_ls.m

function [x,status,history] = l1_ls(A,varargin) % % l1-Regularized Least Squares Problem Solver % % l1_ls solves problems of the following form: % % minimize ||A*x-y||^2 + lambda*sum|x_i|, % %
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m tvd_rk2.m

function tvd_rk2(alldata) % This is the Navier-Stokes solver called by the GUI "Navier2d.m" % % The unsteady 2D incompressible Navier-Stokes equations are integrated % using a 2nd order finite-v
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m tvd_rk2.m

function tvd_rk2(alldata) % This is the Navier-Stokes solver called by the GUI "Navier2d.m" % % The unsteady 2D incompressible Navier-Stokes equations are integrated % using a 2nd order finite-v