代码搜索:Matrix

找到约 10,000 项符合「Matrix」的源代码

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cpp fig10_46.cpp

/** * Compute optimal ordering of matrix multiplication. * c contains the number of columns for each of the n matrices. * c[ 0 ] is the number of rows in matrix 1. * The minimum number of mult
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m kf_loop.m

%KF_LOOP Performs the prediction and update steps of the Kalman filter % for a set of measurements. % % Syntax: % [MM,PP] = KF_LOOP(X,P,H,R,Y,A,Q) % % In: % X - Nx1 initial estimate f
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m etf_smooth1.m

%ETF_SMOOTH1 Smoother based on two extended Kalman filters % % Syntax: % [M,P] = ETF_SMOOTH1(M,P,Y,A,Q,ia,W,aparam,H,R,h,V,hparam,same_p_a,same_p_h) % % In: % M - NxK matrix of K mean estimates f
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m schol.m

%SCHOL Cholesky factorization for positive semidefinite matrices % % Syntax: % [L,def] = schol(A) % % In: % A - Symmetric pos.semi.def matrix to be factorized % % Out: % L - Lower triangular
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m kf_loop.m

%KF_LOOP Performs the prediction and update steps of the Kalman filter % for a set of measurements. % % Syntax: % [MM,PP] = KF_LOOP(X,P,H,R,Y,A,Q) % % In: % X - Nx1 initial estimate f
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m etf_smooth1.m

%ETF_SMOOTH1 Smoother based on two extended Kalman filters % % Syntax: % [M,P] = ETF_SMOOTH1(M,P,Y,A,Q,ia,W,aparam,H,R,h,V,hparam,same_p_a,same_p_h) % % In: % M - NxK matrix of K mean estimates f
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m schol.m

%SCHOL Cholesky factorization for positive semidefinite matrices % % Syntax: % [L,def] = schol(A) % % In: % A - Symmetric pos.semi.def matrix to be factorized % % Out: % L - Lower triangular
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m backsubold.m

function x = backsub( N, mults, d, e, b ) % x = backsub( N, mults, d, e, b ) % % Based on TINVIT in EISPACK % performs back-substitution for a symmetric tridiagonal linear system % N is the order
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m findmin.m

%*******findmin.m*************************************** %this function is used to find a row number and column number of the minimum element of a input matrix. % [i,j]=findmin(matrix) % input: %
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m center.m

function X = center(X) % CENTER Center the observations of a data matrix. % X = CENTER(X) centers the observations of an nxp data matrix where n % is the number of observations and p is the