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h restriction.h
#ifndef POISSON_SOLVER_FLENS_IMPL_RESTRICTION_H
#define POISSON_SOLVER_FLENS_IMPL_RESTRICTION_H 1
#include
namespace flens {
//-- dirichlet poisson 1d ------------------------------
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h fastpoissonsolvers.h
#ifndef POISSON_SOLVER_KERNEL_IMPL_FASTPOISSONSOLVERS_H
#define POISSON_SOLVER_KERNEL_IMPL_FASTPOISSONSOLVERS_H 1
#include
namespace flens {
//-- dirichlet poisson 1d --------------------
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m run.m
%RUN Apply a solver to a linear system.
%
% [X1,RESIDS1,ITS1] = RUN applies a solver to a discretized PDE problem
% and returns the solution X1, history of residuals RESIDS1, and
%
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tex glpk10.tex
%* glpk10.tex *%
\chapter{Stand-alone LP/MIP Solver}
\label{chaglpsol}
The GLPK package includes the program \verb|glpsol| which is a
stand-alone LP/MIP solver. This program can be invoked from the
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m nsol.m
function [sol, it_hist, ierr] = nsol(x,f,tol,parms)
% Newton solver, locally convergent
% solver for f(x) = 0
%
% Hybrid of Newton, Shamanskii, Chord
%
% C. T. Kelley, November 26, 1993
%
% This code
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m nsola.m
function [sol, it_hist, ierr] = nsola(x,f,tol, parms)
% Newton-Krylov solver, globally convergent
% solver for f(x) = 0
%
% Inexact-Newton-Armijo iteration
%
% Eisenstat-Walker forcing term
%
% Parab
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m nsol.m
function [sol, it_hist, ierr] = nsol(x,f,tol,parms)
% Newton solver, locally convergent
% solver for f(x) = 0
%
% Hybrid of Newton, Shamanskii, Chord
%
% C. T. Kelley, November 26, 1993
%
% This code
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m nsol.m
function [sol, it_hist, ierr] = nsol(x,f,tol,parms)
% Newton solver, locally convergent
% solver for f(x) = 0
%
% Hybrid of Newton, Shamanskii, Chord
%
% C. T. Kelley, November 26, 1993
%
% This code
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m solvdemo.m
format long;
echo on; clc
%Tutorial For The Solver For Local Nonlinear Optimization Problems (SolvOpt)
%###########################################################################
%
% This is a
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txt spdoc.txt
Sparse User's Guide
A Sparse Linear Equation Solver
Version 1.3a