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找到约 10,000 项符合「查表法」的源代码

代码结果 10,000
www.eeworm.com/read/370619/9591684

m prony.m

%prony法函数逼近 clear all clc N=35; M=N; t=1/N; for n=1:N for m=1:N cs(n,m)=f((M-m)*t); end v(n,1)=-f(M*t); M=M+1; end a=inv(cs)*v; a=[1 a]; z=roots(conj(a'));
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m exm027_1.m

%exm027_1.m clear; A=zeros(2,3); A(:)=1:6; %全元素赋值法 A=A*(1+i) %运用标量与数组乘产生复数矩阵 A_A=A.' %数组转置,即非共轭转置 A_M=A' %矩阵转置,即共轭转置
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cpp extremumbrentnonderivative1d.cpp

//ExtremumBrentNonDerivative1D.CPP //不用导数的布伦特法求一维函数极小值 #include //模板类iostream输入输出流标准头文件 #include "Extremum.h" //极值头文件 using namespace std; //名字空间 void main() { double fext
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cpp approximationremez.cpp

//ApproximationRemez.cpp //最佳一致逼近多项式里米兹法 #include //模板类输入输出流标准头文件 #include "FittingApproximation.h" //拟合与逼近头文件 using namespace std; //名字空间 void main(void) { valarray
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cpp rootnewtonhilldown.cpp

//RootNewtonHillDown.cpp //牛顿下山法求解代数方程全部根(实根和复根) #include //输入输出流头文件 #include "NonLinearEquation.h" //非线性方程(组)求解头文件 using namespace std; //名字空间 void main(void) { int i, i
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m ja.m

function Ja(A,b) %Jacobi迭代法求方程组 D=diag(diag(A)) n=size(A) if det(D)==0 error('it is not situed for Jacobi method') end I=eye(n) B=I-inv(D)*A g=inv(D)*b Nj=0; x0=zeros(n,1); while(Nj
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m 5-11.m

%例程5-11 利用基于AR模型的最大熵法估计功率谱 % e.g.5-11.m for example5-11; % to test function pyulear; clf; clear all; % Generate the signal plus white noise and show N=1024; n=0:1/(N-1):1; %Sampling
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m 5-10.m

%例程5-10 利用MTM法估计功率谱 % e.g.5-10.m for example5-10. % to test function pmtm; clear all; % Generate the signal with noise and display N=1024; n=0:1/(N-1):1; %Sampling frequency N-1 f1=0.1;
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htm 3465.htm

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