代码搜索:Matrix

找到约 10,000 项符合「Matrix」的源代码

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m matprint.m

% MATPRINT - prints a matrix with specified format string % % Usage: matprint(a, fmt, fid) % % a - Matrix to be printed. % fmt - C style format string to use for each
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edp vi.edp

// variationnal inequality // -------------------------- // Probleme: // $ - \Delta u = f , \quad u=gd \on \Gamma, \quad u < g $ // algo of Primal-Dual Active set strategy as a semi smoth Newton
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m lsvmk.m

function [iter, optCond, time, u] = ... lsvmk(KM,D,nu,tol,maxIter,alpha); % LSVMK Langrangian Support Vector Machine algorithm % LSVMK solves a support vector machine problem using an iterati
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cpp xt6-10.cpp

#include using namespace std; int main() {void change(int *p); int a[5][5],*p,i,j; cout
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html faq.html

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m ksvdd.m

%KSVDD Support Vector Data Description on general kernel matrix % % W = KSVDD(X,FRACERR,WK) % % Train an SVDD on the data X, which is first mapped by mapping WK % (see for possibilities myproxm
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m mog_p.m

function p = mog_P(x,covtype,means,invcovs,priors) %MOG_P Compute the probability density of a Mixture of Gaussians % % P = MOG_P(X,COVTYPE,MEANS,INVCOVS,PRIORS) % % Calculate the probability de
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m dlpdda.m

function W = dlpdda(x,nu,usematlab) %DLPDDA Distance Linear Programming Data Description attracted by the Average distance % % W = DLPDDA(D,NU) % % This one-class classifier works directly on th
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m dd_aic.m

function e = dd_aic(w,x) %DD_AIC compute the Akaike Information Criterion for MoG % % E = DD_AIC(W,X) % % Compute the Akaike Information Criterion of the Mixture of % Gaussians. We assume we have
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m computelkflowparms.m

% [Ht, G]=ComputeLKFlowParms(img) % % Computes the optical flow parameters. The image is derived in DX and DY % directions and matrix G is computed. % % Inputs: % img - The image to compute opti