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on this file since 229 was 46, checked in by Rick van der Zwet, 15 years ago |
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1 | % An objective function for the low-autocorrelation problem.
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2 | % Author: Ofer M. Shir, 2004; oshir@liacs.nl.
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3 | %-----------------------------------------------------------------------
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4 | function [f] = autocorrelation(pop)
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5 | % Given a population of binary sequences, this function calculates
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6 | % the merit function according to the formula specified in the
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7 | % exercise description. The input pop is the given matrix. The
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8 | % output f is the merit factor calculated (row vector).
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9 |
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10 | n = size(pop,1);
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11 | m = size(pop,2);
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12 | E = zeros(1,m);
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13 |
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14 | % Calculated efficiently in a matrix-notation; auxilary matrices -
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15 | % Y1,Y2 - are initialized in every iteration. They are shifted form
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16 | % of the original y vectors. The diagonal of the dot-squared Y2*Y1
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17 | % matrix is exactly the inner sum of merit function.
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18 | for k=1:n-1
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19 | Y1=pop(1:n-k,:);
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20 | Y2=pop(k+1:n,:)';
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21 | E=E+((diag(Y2*Y1)).^2)';
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22 | end
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23 |
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24 | % The output:
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25 | f = (n*n*ones(1,m))./(2*E);
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