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source: branches/HeuristicLab.Problems.MultiObjectiveTestFunctions/HeuristicLab.Problems.MultiObjectiveTestFunctions/3.3/Calculators/Crowding.cs @ 13936

Last change on this file since 13936 was 13936, checked in by bwerth, 8 years ago

#1087 added more functions (IHR1-4, IHR6, CIGTAB, ELLI)

File size: 2.8 KB
Line 
1#region License Information
2/* HeuristicLab
3 * Copyright (C) 2002-2016 Heuristic and Evolutionary Algorithms Laboratory (HEAL)
4 *
5 * This file is part of HeuristicLab.
6 *
7 * HeuristicLab is free software: you can redistribute it and/or modify
8 * it under the terms of the GNU General Public License as published by
9 * the Free Software Foundation, either version 3 of the License, or
10 * (at your option) any later version.
11 *
12 * HeuristicLab is distributed in the hope that it will be useful,
13 * but WITHOUT ANY WARRANTY; without even the implied warranty of
14 * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.  See the
15 * GNU General Public License for more details.
16 *
17 * You should have received a copy of the GNU General Public License
18 * along with HeuristicLab. If not, see <http://www.gnu.org/licenses/>.
19 */
20#endregion
21
22using System;
23using System.Collections.Generic;
24using System.Linq;
25
26namespace HeuristicLab.Problems.MultiObjectiveTestFunctions
27{
28
29    /// <summary>
30    /// Crowding distance d(x,A) is usually defined between a point x and a set of points A
31    /// d(x,A) is then a weighted sum over all dimensions where for each dimension the next larger and the next smaller Point to x are subtracted
32    /// I extended the concept and defined the Crowding distance of a front A as the mean of the crowding distances of every point x in A
33    /// C(A) = mean(d(x,A)) where x in A  and d(x,A) is not infinite
34    /// </summary>
35    public class Crowding
36    {
37
38        public static double Calculate(IEnumerable<double[]> front, double[,] bounds)
39        {
40            double sum = 0;
41            int c = 0;
42            double[] pointsums = new double[front.Count()];
43
44            for (int dim = 0; dim < front.First().Length; dim++)
45            {
46                double[] arr = front.Select(x => x[dim]).ToArray();
47                Array.Sort(arr);
48                double fmax = bounds[dim % bounds.GetLength(0), 1];
49                double fmin = bounds[dim % bounds.GetLength(0), 0];
50                int pointIdx = 0;
51                foreach (double[] point in front)
52                {
53                    double d = 0;
54                    int pos = Array.BinarySearch(arr, point[dim]);
55                    if (pos != 0 && pos != arr.Count() - 1)
56                    {
57                        d = (arr[pos + 1] - arr[pos - 1]) / (fmax - fmin);
58                        pointsums[pointIdx++] += d;
59                    }
60                }
61            }
62
63            foreach (double d in pointsums)
64            {
65                if (!Double.IsInfinity(d))
66                {
67                    sum += d;
68                    c++;
69                }
70            }
71            return c == 0 ? Double.PositiveInfinity : sum / c;
72        }
73
74    }
75}
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