代码搜索：Newton-Raphson
找到约 98 项符合「Newton-Raphson」的源代码
代码结果 98
www.eeworm.com/read/132721/14076823
m newton-raphson power flow calculation.m
clear all
clc
p10=0.2;p20=-0.2;p30=-0.3;q10=0.2;q20=-0.1;q30=-0.4;count=0;
f0=[p10;p20;p30;q10;q20;q30]
syms a1 a2 a3 v1 v2 v3 ;
v= [v1;v2;v3];a=[a1;a2;a3];
p(1)= -5*v(1)*cos(a(1))+15*v(1)*s
www.eeworm.com/read/305390/13772270
m steff.m
function [p,Q]=steff(f,df,p0,delta,epsilon,max1)
%Input - f is the object function
% - df is the derivative of f input as a string 'df'
% - p0 is the initial approximation to
www.eeworm.com/read/152112/12138995
m steff.m
function [p,Q]=steff(f,df,p0,delta,epsilon,max1)
%Input - f is the object function input as a string 'f'
% - df is the derivative of f input as a string 'df'
% - p0 is the initial approximat
www.eeworm.com/read/151556/12201298
m steff.m
function [p,Q]=steff(f,df,p0,delta,epsilon,max1)
%Input - f is the object function input as a string 'f'
% - df is the derivative of f input as a string 'df'
% - p0 is the initial approximat
www.eeworm.com/read/222288/14697938
m steff.m
function [p,Q]=steff(f,df,p0,delta,epsilon,max1)
%Input - f is the object function
% - df is the derivative of f input as a string 'df'
% - p0 is the initial approximation to
www.eeworm.com/read/172473/9706158
m steff.m
function [p,Q]=steff(f,df,p0,delta,epsilon,max1)
%Input - f is the object function input as a string 'f'
% - df is the derivative of f input as a string 'df'
% - p0 is the initial approximat
www.eeworm.com/read/434325/7874915
m newton.m
function [p0,y0,err,P] = newton(f,df,p0,delta,epsilon,max1)
%---------------------------------------------------------------------------
%NEWTON Newton's method is used to locate a root.
% Sampl
www.eeworm.com/read/181714/9240380
m newton.m
function [x,k] = newton(fdf,x0,tol,kmax)
% Solve f(x)=0 by Newton-Raphson's method.
% f(x) and f'(x) given by [f,df] = fdf(x)
% Starting point x0.
% Iterate until correction is smaller than tol
www.eeworm.com/read/181714/9240386
m newtonsys.m
function [x,k] = newtonsys(fdf,x0,tol,kmax)
% Solve system f(x)=0 by Newton-Raphson's method.
% f(x) and J(x) given by [f,J] = fdf(x)
% Starting point x0.
% Iterate until norm of correction is
www.eeworm.com/read/486289/6539099
mak newton-raphson.mak
# Microsoft Developer Studio Generated NMAKE File, Format Version 4.00
# ** DO NOT EDIT **
# TARGTYPE "Win32 (x86) Console Application" 0x0103
!IF "$(CFG)" == ""
CFG=newton-raphson - Win32 Deb