代码搜索:Matrix

找到约 10,000 项符合「Matrix」的源代码

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c fratc.c

/* Finite Radon Transform * * Author: Minh N. Do * * Version history: * November 1999: First running version * June 2000: Modified variable name to conform with the paper * Changed the
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c ifratc.c

/* Inverse Finite Radon Transform * * Author: Minh N. Do * * Version history: * November 1999: First running version * June 2000: Modified variable name to conform with the paper * Cha
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m fritm.m

function [r, l, m] = fritm(a, wname, maxR) % FRITM Orthonormal finite ridgelet transform mixed with DCT % [r, l, m] = fritm(a, wname, [maxR]) % % Input: % a: image matrix of size P by P, P is
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m frat.m

function [r, m] = frat(f) % FRAT Finite Radon Transform % % [r, m] = frat(f) % % Input: % f: a P by P matrix. P is a prime. % % Output: % r: a P by (P+1) matrix.
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m fratf.m

function [y, m] = fratf(x) % FRATF Finite Radon Transform % % [y, m] = fratf(x) % % Input: % x: a P by P matrix. P is a prime. % % Output: % y: a P by (P+1) matr
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dat vmatrix2.dat

./vmatrix2 ------------------------------------------------------------------------------- Verify Advanced Operations on Matrices ---> Verify determinant evaluation for a square matrix of size 20
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m iscolumn.m

%ISCOLUMN Checks whether the argument is a column array % % [OK,Y] = ISCOLUMN(X) % % INPUT % X Array: an array of entities such as numbers, strings or cells % % OUTPUT % OK 1 if X is a column
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m ldc.m

%LDC Linear Bayes Normal Classifier (BayesNormal_1) % % [W.R,S,M] = LDC(A,R,S,M) % W = A*LDC([],R,S,M); % % INPUT % A Dataset % R,S Regularization parameters, 0
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m fisherm.m

%FISHERM Optimal discrimination linear mapping (Fisher mapping, LDA) % % W = FISHERM(A,N,ALF) % % INPUT % A Dataset % N Number of dimensions to map to, N < C, where C is the number of classes
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m distm.m

%DISTM Compute square Euclidean distance matrix % % D = DISTM(A,B) % % INPUT % A,B Datasets or matrices; B is optional, default B = A % % OUTPUT % D Square Euclidean distance dataset or