annotate src/DLD-FUNCTIONS/tsearch.cc @ 9245:16f53d29049f

update copyright notices
author John W. Eaton <jwe@octave.org>
date Fri, 22 May 2009 10:46:00 -0400
parents 7c02ec148a3c
children 2c279308f6ab
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1 /*
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2
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John W. Eaton <jwe@octave.org>
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3 Copyright (C) 2002, 2007, 2009 Andreas Stahel
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4
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5 This file is part of Octave.
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6
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7 Octave is free software; you can redistribute it and/or modify it
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8 under the terms of the GNU General Public License as published by the
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9 Free Software Foundation; either version 3 of the License, or (at your
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10 option) any later version.
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11
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12 Octave is distributed in the hope that it will be useful, but WITHOUT
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13 ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or
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14 FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License
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15 for more details.
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16
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17 You should have received a copy of the GNU General Public License
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18 along with Octave; see the file COPYING. If not, see
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19 <http://www.gnu.org/licenses/>.
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20
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21 */
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22
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23 // Author: Andreas Stahel <Andreas.Stahel@hta-bi.bfh.ch>
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24
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25 #include <iostream>
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26 #include <fstream>
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27 #include <string>
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28
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29 #include "oct.h"
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30 #include "parse.h"
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31 #include "lo-ieee.h"
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32 #include "lo-math.h"
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33
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34 inline double max(double a, double b, double c)
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35 {
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36 if (a < b)
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37 return ( b < c ? c : b );
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38 else
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39 return ( a < c ? c : a );
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40 }
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41
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42 inline double min(double a, double b, double c)
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43 {
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44 if (a > b)
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45 return ( b > c ? c : b );
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46 else
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47 return ( a > c ? c : a );
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48 }
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49
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50 #define REF(x,k,i) x(static_cast<octave_idx_type>(elem((k), (i))) - 1)
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51
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52 // for large data set the algorithm is very slow
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53 // one should presort (how?) either the elements of the points of evaluation
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54 // to cut down the time needed to decide which triangle contains the
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55 // given point
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56
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57 // e.g., build up a neighbouring triangle structure and use a simplex-like
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58 // method to traverse it
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59
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60 DEFUN_DLD (tsearch, args, ,
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61 "-*- texinfo -*-\n\
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62 @deftypefn {Loadable Function} {@var{idx} =} tsearch (@var{x}, @var{y}, @var{t}, @var{xi}, @var{yi})\n\
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63 Searches for the enclosing Delaunay convex hull. For @code{@var{t} =\n\
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64 delaunay (@var{x}, @var{y})}, finds the index in @var{t} containing the\n\
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65 points @code{(@var{xi}, @var{yi})}. For points outside the convex hull,\n\
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66 @var{idx} is NaN.\n\
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67 @seealso{delaunay, delaunayn}\n\
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68 @end deftypefn")
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69 {
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70 const double eps=1.0e-12;
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71
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72 octave_value_list retval;
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73 const int nargin = args.length ();
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74 if ( nargin != 5 ) {
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75 print_usage ();
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76 return retval;
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77 }
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78
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79 const ColumnVector x(args(0).vector_value());
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80 const ColumnVector y(args(1).vector_value());
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81 const Matrix elem(args(2).matrix_value());
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82 const ColumnVector xi(args(3).vector_value());
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83 const ColumnVector yi(args(4).vector_value());
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84
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85 if (error_state) return retval;
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86
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87 const octave_idx_type nelem = elem.rows();
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88
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89 ColumnVector minx(nelem);
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90 ColumnVector maxx(nelem);
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91 ColumnVector miny(nelem);
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92 ColumnVector maxy(nelem);
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93 for(octave_idx_type k = 0; k < nelem; k++)
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94 {
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95 minx(k) = min(REF(x,k,0), REF(x,k,1), REF(x,k,2)) - eps;
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96 maxx(k) = max(REF(x,k,0), REF(x,k,1), REF(x,k,2)) + eps;
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97 miny(k) = min(REF(y,k,0), REF(y,k,1), REF(y,k,2)) - eps;
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98 maxy(k) = max(REF(y,k,0), REF(y,k,1), REF(y,k,2)) + eps;
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99 }
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100
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101 const octave_idx_type np = xi.length();
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102 ColumnVector values(np);
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103
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104 double x0 = 0.0, y0 = 0.0;
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105 double a11 = 0.0, a12 = 0.0, a21 = 0.0, a22 = 0.0, det = 0.0;
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106
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107 octave_idx_type k = nelem; // k is a counter of elements
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108 for(octave_idx_type kp = 0; kp < np; kp++)
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109 {
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110 const double xt = xi(kp);
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111 const double yt = yi(kp);
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112
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113 // check if last triangle contains the next point
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114 if (k < nelem)
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115 {
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116 const double dx1 = xt - x0;
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117 const double dx2 = yt - y0;
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118 const double c1 = (a22 * dx1 - a21 * dx2) / det;
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119 const double c2 = (-a12 * dx1 + a11 * dx2) / det;
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120 if ( c1 >= -eps && c2 >= -eps && (c1 + c2) <= (1 + eps))
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121 {
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122 values(kp) = double(k+1);
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123 continue;
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124 }
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125 }
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126
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127 // it doesn't, so go through all elements
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128 for (k = 0; k < nelem; k++)
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129 {
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130 OCTAVE_QUIT;
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131 if (xt >= minx(k) && xt <= maxx(k) &&
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132 yt >= miny(k) && yt <= maxy(k) )
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133 {
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134 // element inside the minimum rectangle: examine it closely
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135 x0 = REF(x,k,0);
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136 y0 = REF(y,k,0);
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137 a11 = REF(x,k,1)-x0;
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138 a12 = REF(y,k,1)-y0;
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139 a21 = REF(x,k,2)-x0;
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140 a22 = REF(y,k,2)-y0;
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141 det = a11 * a22 - a21 * a12;
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142
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143 // solve the system
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144 const double dx1 = xt - x0;
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145 const double dx2 = yt - y0;
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146 const double c1 = (a22 * dx1 - a21 * dx2) / det;
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147 const double c2 = (-a12 * dx1 + a11 * dx2) / det;
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148 if ((c1 >= -eps) && (c2 >= -eps) && ((c1 + c2) <= (1 + eps)))
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149 {
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150 values(kp) = double(k+1);
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151 break;
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152 }
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153 } //endif # examine this element closely
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154 } //endfor # each element
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155
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156 if (k == nelem)
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157 values(kp) = lo_ieee_nan_value ();
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158
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159 } //endfor # kp
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160
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161 retval(0) = values;
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162
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163 return retval;
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164 }
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165
9fddcc586065 [project @ 2007-08-24 08:27:27 by dbateman]
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166 /*
9fddcc586065 [project @ 2007-08-24 08:27:27 by dbateman]
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167 %!shared x, y, tri
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168 %! x = [-1;-1;1];
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169 %! y = [-1;1;-1];
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170 %! tri = [1, 2, 3];
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171 %!error (tsearch())
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172 %!assert (tsearch (x,y,tri,-1,-1), 1)
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173 %!assert (tsearch (x,y,tri, 1,-1), 1)
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174 %!assert (tsearch (x,y,tri,-1, 1), 1)
9fddcc586065 [project @ 2007-08-24 08:27:27 by dbateman]
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175 %!assert (tsearch (x,y,tri,-1/3, -1/3), 1)
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176 %!assert (tsearch (x,y,tri, 1, 1), NaN)
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177
9fddcc586065 [project @ 2007-08-24 08:27:27 by dbateman]
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178 */