📄 cholesky.m
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function R=cholesky(K,eta)%function R=cholesky(K,eta)%% Performs inncomplete cholesky of the kernel matrix K%%INPUTS% K = the kernel matrix (ell x ell matrix)% eta = tolerance parameter%%OUTPUTS% R = the T first cholesky components of K (R is ell x T)%%%For more info, see www.kernel-methods.net% original kernel matrix stored in variable K% of size ell x ell.% new features stored in matrix R of size T x ell % eta gives threshold residual cutoffell=size(K,1);j = 0;R = zeros(ell,ell);d = diag(K);[a,I(j+1)] = max(d);while a > eta j = j + 1; nu(j) = sqrt(a); for i = 1:ell R(j,i) = (K(I(j),i) - R(:,i)'*R(:,I(j)))/nu(j); d(i) = d(i) - R(j,i)^2; end [a,I(j+1)] = max(d);endT = j;R = R(1:T,:);
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