代码搜索:Numerical

找到约 2,441 项符合「Numerical」的源代码

代码结果 2,441
www.eeworm.com/read/152112/12139162

m rk4.m

function R=rk4(f,a,b,ya,M) %Input - f is the function entered as a string 'f' % - a and b are the left and right endpoints % - ya is the initial condition y(a) % - M is the
www.eeworm.com/read/152112/12139165

m lufact.m

function X = lufact(A,B) %Input - A is an N x N matrix % - B is an N x 1 matrix %Output - X is an N x 1 matrix containing the solution to AX = B. % NUMERICAL METHODS: Matlab Programs % (c) 200
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m newdim.m

function [P,iter,err]=newdim(F,JF,P,delta,epsilon,max1) %Input-F is the system saved as the M-file F.m % -JF is the Jacobian of F saved as the M-file JF.M % -P is the inital approximation to
www.eeworm.com/read/252063/12305330

c holbergd1.c

/* Copyright (c) Colorado School of Mines, 2003.*/ /* All rights reserved. */ /*********************** self documentation **********************/ /******************************
www.eeworm.com/read/222288/14697943

m euler.m

function E=euler(f,a,b,ya,M) %Input - y'=f is the function % - a and b are the left and right endpoints % - ya is the initial condition y(a) % - M is the number o
www.eeworm.com/read/222288/14697948

m taylor.m

function T4=taylor(df,a,b,ya,M) %Input - df=[y' y'' y''' y''''] where y'=f(t,y) % - a and b are the left and right endpoints % - ya is the initial condition y(a) %
www.eeworm.com/read/222288/14697965

m tpcoeff.m

function [A,B]=tpcoeff(X,Y,M) %Input - X is a vector of equally spaced abscisssas in [-pi, pi] % - Y is a vector of ordinates % - M is the degree of the trigomometric poly
www.eeworm.com/read/222288/14697979

m srule.m

function Z=srule(f,a0,b0,tol0) %Input - f is the integrand % - a0 and b0 are upper and lower limits of integration % - tol0 is the tolerance % Output - Z is a 1 x 6 vecto
www.eeworm.com/read/222288/14697988

m heun.m

function H=heun(f,a,b,ya,M) %Input - y'= f is the function % - a and b are the left and right endpoints % - ya is the initial condition y(a) % - M is the number o
www.eeworm.com/read/222288/14697998

m cheby.m

function [C,X,Y]=cheby(fun,n,a,b) %Input - fun is the function to be approximated % - n is the degree of the Chebyshev interpolating polynomial % - a is the left endpoint