📄 calccompactness.m
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%CALCCOMPACTNESS Calculate relative model fidelity measure.% C = CALCCOMPACTNESS(X) returns the sum of Mahalanobis distances% of n alpha,r-lines from their common weighted mean in the alpha,% r-model space. X is of dimension 5xn, where the rows are [alpha,% r, saa, srr, sar]. The coordinate alpha is properly unwrapped.%% If the covariance matrices are set to identity, the function re-% turns the sum of the squared Euclidian distances from the common% arithmetic mean.%% See also EXTRACTLINES.% v.1.0, 14.08.97, Kai Arras, ASL-EPFL% v.1.1, 14.01.99, Kai Arras, ASL-EPFL% v.1.2, Dec.2003, Kai Arras, CAS-KTH: toolbox versionfunction c = calccompactness(x);m = size(x,1);n = size(x,2);if m == 5, % Step 1: transform alphas to eliminate cyclic alpha-axis. % The values are shifted such that their minimum lies on zero. minalpha = min(x(1,:)); for i = 1:n, diffi = x(1,i)-minalpha; if diffi > pi, x(1,i) = diffi - 2*pi; else x(1,i) = diffi; end; end; % Step 2: stack and apply multivariate mean xv = zeros(2,n); Cv = zeros(2,2,n); for i = 1:n, xv(:,i) = [x(1,i); x(2,i)]; Cv(:,:,i) = [x(3,i), x(5,i); x(5,i), x(4,i)]; end; [xw,Cw] = meanwm(xv,Cv); % Step 3: sum all mahalanobis distances accu = 0; for i = 1:n, l2 = [xw(1) xw(2) 0 0 0]; accu = accu + mahalanobisar(x(:,i),l2); end; c = accu; else disp('calccompactness: Wrong input. Check your arguments.'); c = -1;end;
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