代码搜索:eigenvalue

找到约 684 项符合「eigenvalue」的源代码

代码结果 684
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m ex3bvp.m

function ex3bvp %EX3BVP Example 3 of the BVP tutorial. % This is the example for D02KAF from the NAG library. D02KAF is a code % for Sturm-Liouville problems that takes advantage of special f
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m c_sja.m

function jc = c_sja(n,p) % PURPOSE: find critical values for Johansen maximum eigenvalue statistic % ------------------------------------------------------------ % USAGE: jc = c_sja(n,p) % where:
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m eigen_sib.m

% The name of the M-file is:eigen_sib.m % This M-file creates a figure window and plots the absolute value of magnitudes of % right eigenvectors of the system matrix(Asys) and Jacobian matrix of th
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m maxeig.m

%MAXEIG Maximum eigenvalue and the corresponding eigenvector. % [L, Q] = MAXEIG(A) returns the maximum eigenvalue L and the % corresponding eigenvector Q of the square matrix A. Maximum is % in the s
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m mineig.m

%MINEIG Minimum eigenvalue and the corresponding eigenvector. % [L, Q] = MINEIG(A) returns the minimum eigenvalue L and the % corresponding eigenvector Q of the square matrix A. Minimum is % in the s
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m maxeig.m

%MAXEIG Maximum eigenvalue and the corresponding eigenvector. % [L, Q] = MAXEIG(A) returns the maximum eigenvalue L and the % corresponding eigenvector Q of the square matrix A. Maximum is % in the s
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m minisi.m

%MINISI minimum-ISI TEQ design. % [W, D, Dv] = MINISI(Sx, Sn, Sh, H, N, Nb, Nw, Dmin, Dmax, M) % returns the time domain equalizer in W and the delay in D. % Dv is a vector containing the remaining IS
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txt alg092.txt

> restart; > # SYMMETRIC POWER METHOD ALGORITHM 9.2 > # > # To approximate the dominant eigenvalue and an associated > # eigenvector of the n by n symmetric matrix A given a nonzero vector x: > #
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txt alg092.txt

> restart; > # SYMMETRIC POWER METHOD ALGORITHM 9.2 > # > # To approximate the dominant eigenvalue and an associated > # eigenvector of the n by n symmetric matrix A given a nonzero vector x: > #
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m maxeig.m

%MAXEIG Maximum eigenvalue and the corresponding eigenvector. % [L, Q] = MAXEIG(A) returns the maximum eigenvalue L and the % corresponding eigenvector Q of the square matrix A. Maximum is % in the s