📄 invwishirnd.m
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% INVWISHIRND - Inverse Wishart Random Matrix% Copyright (c) 1998, Harvard University. Full copyright in the file Copyright%% [IW] = invwishirnd(S,d) %% S = p x p symmetric, postitive definite "scale" matrix % d = "degrees of freedom" parameter% = "precision" parameter % (d must be an integer for this routine, see INVWISHRND)%% IW = random matrix from the inverse Wishart distribution%% Note:% different sources use different parameterizations w.r.t. nu% this routine uses that of Press and Shigemasu (1989):% density(IW) is proportional to % exp[-.5*trace(S*inv(IW))] / [det(IW) ^ (d/2)].%% With this density definition:% mean(IW) = S/(d-2p-2) when d>2p+2,% mode(IW) = S/d.%% See also: INVWISHRND, WISHRNDfunction [IW] = invwishirnd(S,d) [p,p2] = size(S) ;W = wishirnd(inv(S),d-p-1) ;IW = inv(W) ;
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