代码搜索:computing
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java logic.java
//Logic.java
//This programe is about the Logic Computing
public class Logic{
public static void main(String[] args){
int x = 5;
int y = 7;
boolean b1,b2,b3,b4;
www.eeworm.com/read/349646/10808698
m isposdef.m
function b = isposdef(a)
% ISPOSDEF Test for positive definite matrix.
% ISPOSDEF(A) returns 1 if A is positive definite, 0 otherwise.
% Using chol is much more efficient than computing eig
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m isposdef.m
function b = isposdef(a)
% ISPOSDEF Test for positive definite matrix.
% ISPOSDEF(A) returns 1 if A is positive definite, 0 otherwise.
% Using chol is much more efficient than computing eig
www.eeworm.com/read/349111/10848968
m minp.m
function p = minp(p,tol)
% MINP - Minimal image representation.
% MINP(P) is a minimal image representation of image(P).
% MINP(P,TOL), TOL is a user defined tolerance for
% computing numerical rank.
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m minr.m
function r = minr(r)
% MINR - Minimal kernel representation.
% MINR(R) is a minimal kernel representation of ker(R).
% MINR(R,TOL), TOL is a user defined tolerance for
% computing numerical rank.
if
www.eeworm.com/read/418695/10935175
m modeseek.m
%MODESEEK Clustering by modeseeking
%
% [labels,J] = modeseek(D,k)
%
% If D is a n*n distance matrix between object then a k-nn
% modeseeking method is used to assign each object to its nearest
%
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m contents.m
% Soft Computing Toolbox
% Version 1.0, July 18, 1996 (For MATLAB 4.2)
% Version 2.0, Feb. 10, 1999 (For MATLAB 5.2)
% Copyright (c) 1996 by J.-S. R. Jang, C.-T. Sun, and E. Mizutani
%
% For use with
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m isposdef.m
function b = isposdef(a)
% ISPOSDEF Test for positive definite matrix.
% ISPOSDEF(A) returns 1 if A is positive definite, 0 otherwise.
% Using chol is much more efficient than computing eig
www.eeworm.com/read/467198/7020040
m contents.m
% Soft Computing Toolbox
% Version 1.0, July 18, 1996 (For MATLAB 4.2)
% Version 2.0, Feb. 10, 1999 (For MATLAB 5.2)
% Copyright (c) 1996 by J.-S. R. Jang, C.-T. Sun, and E. Mizutani
%
% For use with
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m program_2c.m
% Chapter 2 - Nonlinear Discrete Dynamical Systems.
% Program 2c - Computing a Lyapunov exponent for the logistic map.
% Copyright Birkhauser 2004. Stephen Lynch.
% Lyapunov exponent when mu=4 (T