代码搜索：solves
找到约 1,488 项符合「solves」的源代码
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www.eeworm.com/read/373026/2767653
m contents.m
% Chapter 5: Duality
%
% qcqp.m - Section 5.2.4: Solves a simple QCQP
% matrix_games.m - Section 5.2.5: Mixed strategies for matrix games
% matrix_games_LP.m - Section 5.2.5: Mixed st
www.eeworm.com/read/194440/8192900
m levrec.m
function x=levrec(aa,b);
% LEVREC: solve Tx=b using Levinson's recursion
%
% x=levrec(aa,b)
%
% This function solves the matrix equation Tx=b for the vector
% x using Levinson recursion. The sy
www.eeworm.com/read/394381/8227767
m lipsol.m
function [xsol,fval,lambda,exitflag,output] = lipsol(f,Aineq,bineq,Aeq,beq,lb,ub,options,computeLambda)
%LIPSOL Linear programming Interior-Point SOLver.
% X = LIPSOL(f,A,b) will solves the Linea
www.eeworm.com/read/393518/8280762
m dlyapsq.m
function v=dlyapsq(a,b)
% Solves the discrete Lyapunov equation AV'VA' - V'V +BB' =0
% V is upper triangular with real non-negative diagonal entries
% this is equivalent to v=chol(dlyap(a,b*b')) bu
www.eeworm.com/read/393211/8304206
m rwg3.m
%RWG3 FREQUENCY LOOP
% Calculates the impedance matrix using function IMPMET
% and solves MoM equations
% Uses the mesh file from RWG2, mesh2.mat, as an input.
% Includes three additional
www.eeworm.com/read/366849/9795977
m upm.m
function u1 = UPM(u0,dt,dz,nz,alpha,betap,gamma,tol);
% This function solves the nonlinear Schrodinger equation for
% pulse propagation in an optical fiber using the split-step
% Fourier method
www.eeworm.com/read/265721/11255579
m dlyapsq.m
function v=dlyapsq(a,b)
% Solves the discrete Lyapunov equation AV'VA' - V'V +BB' =0
% V is upper triangular with real non-negative diagonal entries
% this is equivalent to v=chol(dlyap(a,b*b')) bu
www.eeworm.com/read/334860/12568207
m lipsol.m
function [xsol,fval,lambda,exitflag,output] = lipsol(f,Aineq,bineq,Aeq,beq,lb,ub,options,computeLambda)
%LIPSOL Linear programming Interior-Point SOLver.
% X = LIPSOL(f,A,b) will solves the Linea
www.eeworm.com/read/146558/12639304
htm maze.htm
Maze Java Applet
Maze
Maze is a sample Java applet that creates and then solves a
maze. The solution it's looking for is a
www.eeworm.com/read/134895/13971705
m dlyapsq.m
function v=dlyapsq(a,b)
% Solves the discrete Lyapunov equation AV'VA' - V'V +BB' =0
% V is upper triangular with real non-negative diagonal entries
% this is equivalent to v=chol(dlyap(a,b*b')) bu