📄 lutx.m
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function [L,U,p] = lutx(A)%LUTX Triangular factorization, textbook version% [L,U,p] = lutx(A) produces a unit lower triangular matrix L,% an upper triangular matrix U, and a permutation vector p,% so that L*U = A(p,:)[n,n] = size(A);p = (1:n)';for k = 1:n-1 % Find index of largest element below diagonal in k-th column [r,m] = max(abs(A(k:n,k))); m = m+k-1; % Skip elimination if column is zero if (A(m,k) ~= 0) % Swap pivot row if (m ~= k) A([k m],:) = A([m k],:); p([k m]) = p([m k]); end % Compute multipliers i = k+1:n; A(i,k) = A(i,k)/A(k,k); % Update the remainder of the matrix j = k+1:n; A(i,j) = A(i,j) - A(i,k)*A(k,j); endend% Separate resultL = tril(A,-1) + eye(n,n);U = triu(A);
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