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fx3n.m
function [f,dfdx] = fx3n(x)
% fx3n Evaluate f(x) = x - x^(1/3) - 2 and dfdx for Newton algorithm
f = x - x.^(1/3) - 2;
dfdx = 1 - (1/3)*x.^(-2/3);
fx3n.m
function [f,dfdx] = fx3n(x)
% fx3n Evaluate f(x) = x - x^(1/3) - 2 and dfdx for Newton algorithm
f = x - x.^(1/3) - 2;
dfdx = 1 - (1/3)*x.^(-2/3);
n_checkephinfo1.txt
7 2003 4 12 23 59 44.000000 4.28719911724e-004 2.26236807066e-011 0.00000000000e+000
1.95000000000e+002 2.95625000000e+001 5.24700416449e-009 2.04417996339e+000
1.51991844177
n-header-check.txt
************************************
The N-Rinex version: 2.10
The Ion Alpha: 1.583000e-008 1.490000e-008 -1.192000e-007 -1.192000e-007
The Ion Belta: 1.065000e+005 6.554000e+004
n-data-check.txt
*************第 1 个数据*****************
改正前：PRN-6 97 11 9 2 0 0.000000 -2.31988321079e-007 0.00000000000e+000 0.00000000000e+000
改正后：PRN-6 97 11 9 2 0 0.000000 -2.31988321079e-007 0.00000000000e+000 0
n皇后构造解.txt
//N皇后构造解,n>=4
void even1(int n,int *p){
int i;
for (i=1;i
n_simp2.m
% function y=n_simp2(x)
%
% Simplifies strings from tree_ga2 etc.
%
% Input
% x - population matrix
% Output
% y - simplified population martrix
function y_pop=n_simp2(x_pop)
n_simp2.m
% function y=n_simp2(x)
%
% Simplifies strings from tree_ga2 etc.
%
% Input
% x - population matrix
% Output
% y - simplified population martrix
%
% Author Date