annotate scripts/general/interp3.m @ 14872:c2dbdeaa25df

maint: use rows() and columns() to clarify m-files. * gradient.m, interp1q.m, rat.m, tsearchn.m, image.m, imwrite.m, area.m, contourc.m, hist.m, isocolors.m, isonormals.m, meshz.m, print.m, __bar__.m, __go_draw_axes__.m, __interp_cube__.m, __marching_cube__.m, __patch__.m, __print_parse_opts__.m, __quiver__.m, rose.m, shrinkfaces.m, stairs.m, surfnorm.m, tetramesh.m, text.m, deconv.m, spline.m, intersect.m, setdiff.m, setxor.m, union.m, periodogram.m, pcg.m, perms.m: Replace size (x,1) with rows (x) and size(x,2) with columns(x).
author Rik <octave@nomad.inbox5.com>
date Tue, 17 Jul 2012 13:34:19 -0700
parents f3d52523cde1
children 7d2eb4a01798
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rev   line source
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1 ## Copyright (C) 2007-2012 David Bateman
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2 ##
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3 ## This file is part of Octave.
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4 ##
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5 ## Octave is free software; you can redistribute it and/or modify it
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6 ## under the terms of the GNU General Public License as published by
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7 ## the Free Software Foundation; either version 3 of the License, or (at
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8 ## your option) any later version.
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9 ##
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10 ## Octave is distributed in the hope that it will be useful, but
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11 ## WITHOUT ANY WARRANTY; without even the implied warranty of
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12 ## MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU
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13 ## General Public License for more details.
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14 ##
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15 ## You should have received a copy of the GNU General Public License
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16 ## along with Octave; see the file COPYING. If not, see
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17 ## <http://www.gnu.org/licenses/>.
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18
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19 ## -*- texinfo -*-
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20 ## @deftypefn {Function File} {@var{vi} =} interp3 (@var{x}, @var{y}, @var{z}, @var{v}, @var{xi}, @var{yi}, @var{zi})
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21 ## @deftypefnx {Function File} {@var{vi} =} interp3 (@var{v}, @var{xi}, @var{yi}, @var{zi})
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22 ## @deftypefnx {Function File} {@var{vi} =} interp3 (@var{v}, @var{m})
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23 ## @deftypefnx {Function File} {@var{vi} =} interp3 (@var{v})
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24 ## @deftypefnx {Function File} {@var{vi} =} interp3 (@dots{}, @var{method})
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25 ## @deftypefnx {Function File} {@var{vi} =} interp3 (@dots{}, @var{method}, @var{extrapval})
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26 ##
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27 ## Perform 3-dimensional interpolation. Each element of the 3-dimensional
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28 ## array @var{v} represents a value at a location given by the parameters
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29 ## @var{x}, @var{y}, and @var{z}. The parameters @var{x}, @var{x}, and
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30 ## @var{z} are either 3-dimensional arrays of the same size as the array
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31 ## @var{v} in the "meshgrid" format or vectors. The parameters @var{xi}, etc.
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32 ## respect a similar format to @var{x}, etc., and they represent the points
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33 ## at which the array @var{vi} is interpolated.
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34 ##
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35 ## If @var{x}, @var{y}, @var{z} are omitted, they are assumed to be
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36 ## @code{x = 1 : size (@var{v}, 2)}, @code{y = 1 : size (@var{v}, 1)} and
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37 ## @code{z = 1 : size (@var{v}, 3)}. If @var{m} is specified, then
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38 ## the interpolation adds a point half way between each of the interpolation
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39 ## points. This process is performed @var{m} times. If only @var{v} is
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40 ## specified, then @var{m} is assumed to be @code{1}.
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41 ##
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42 ## Method is one of:
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43 ##
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44 ## @table @asis
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45 ## @item "nearest"
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46 ## Return the nearest neighbor.
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47 ##
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48 ## @item "linear"
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49 ## Linear interpolation from nearest neighbors.
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50 ##
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51 ## @item "cubic"
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52 ## Cubic interpolation from four nearest neighbors (not implemented yet).
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53 ##
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54 ## @item "spline"
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55 ## Cubic spline interpolation---smooth first and second derivatives
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56 ## throughout the curve.
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57 ## @end table
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58 ##
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59 ## The default method is "linear".
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60 ##
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61 ## If @var{extrap} is the string "extrap", then extrapolate values beyond
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62 ## the endpoints. If @var{extrap} is a number, replace values beyond the
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63 ## endpoints with that number. If @var{extrap} is missing, assume NA.
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64 ## @seealso{interp1, interp2, spline, meshgrid}
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65 ## @end deftypefn
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66
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67 function vi = interp3 (varargin)
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68 method = "linear";
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69 extrapval = NA;
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70 nargs = nargin;
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71
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72 if (nargin < 1 || ! isnumeric (varargin{1}))
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73 print_usage ();
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74 endif
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75
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76 if (ischar (varargin{end}))
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77 method = varargin{end};
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78 nargs = nargs - 1;
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79 elseif (nargs > 1 && ischar (varargin{end - 1}))
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80 if (! isnumeric (varargin{end}) || ! isscalar (varargin{end}))
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81 error ("interp3: extrapal is expected to be a numeric scalar");
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82 endif
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83 extrapval = varargin{end};
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84 method = varargin{end-1};
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85 nargs = nargs - 2;
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86 endif
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87
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88 if (nargs < 3 || (nargs == 4 && ! isvector (varargin{1})
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89 && nargs == (ndims (varargin{1}) + 1)))
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90 v = varargin{1};
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91 if (ndims (v) != 3)
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92 error ("interp3: expect 3-dimensional array of values");
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93 endif
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94 x = varargin (2:end);
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95 if (any (! cellfun (@isvector, x)))
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96 for i = 2 : 3
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97 if (! size_equal (x{1}, x{i}))
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98 error ("interp3: dimensional mismatch");
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99 endif
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100 x{i} = permute (x{i}, [2, 1, 3]);
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101 endfor
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102 x{1} = permute (x{1}, [2, 1, 3]);
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103 endif
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104 v = permute (v, [2, 1, 3]);
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105 vi = ipermute (interpn (v, x{:}, method, extrapval), [2, 1, 3]);
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106 elseif (nargs == 7 && nargs == (2 * ndims (varargin{ceil (nargs / 2)})) + 1)
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107 v = varargin{4};
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108 if (ndims (v) != 3)
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109 error ("interp3: expect 3-dimensional array of values");
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110 endif
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111 x = varargin (1:3);
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112 if (any (! cellfun (@isvector, x)))
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113 for i = 2 : 3
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114 if (! size_equal (x{1}, x{i}) || ! size_equal (x{i}, v))
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115 error ("interp3: dimensional mismatch");
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116 endif
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117 x{i} = permute (x{i}, [2, 1, 3]);
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118 endfor
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119 x{1} = permute (x{1}, [2, 1, 3]);
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120 endif
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121 y = varargin (5:7);
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122 if (any (! cellfun (@isvector, y)))
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123 for i = 2 : 3
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124 if (! size_equal (y{1}, y{i}))
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125 error ("interp3: dimensional mismatch");
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126 endif
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127 y{i} = permute (y{i}, [2, 1, 3]);
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128 endfor
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129 y{1} = permute (y{1}, [2, 1, 3]);
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130 endif
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131 v = permute (v, [2, 1, 3]);
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132 vi = ipermute (interpn (x{:}, v, y{:}, method, extrapval), [2, 1, 3]);
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133 else
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134 error ("interp3: wrong number or incorrectly formatted input arguments");
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135 endif
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136 endfunction
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137
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138
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139 %!test
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140 %! x = y = z = -1:1;
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141 %! f = @(x,y,z) x.^2 - y - z.^2;
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142 %! [xx, yy, zz] = meshgrid (x, y, z);
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143 %! v = f (xx,yy,zz);
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144 %! xi = yi = zi = -1:0.5:1;
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145 %! [xxi, yyi, zzi] = meshgrid (xi, yi, zi);
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146 %! vi = interp3 (x, y, z, v, xxi, yyi, zzi);
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147 %! [xxi, yyi, zzi] = ndgrid (xi, yi, zi);
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148 %! vi2 = interpn (x, y, z, v, xxi, yyi, zzi);
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149 %! assert (vi, vi2);
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150
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151 %!shared z, zout, tol
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152 %! z = zeros (3, 3, 3);
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153 %! zout = zeros (5, 5, 5);
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154 %! z(:,:,1) = [1 3 5; 3 5 7; 5 7 9];
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155 %! z(:,:,2) = z(:,:,1) + 2;
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156 %! z(:,:,3) = z(:,:,2) + 2;
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157 %! for n = 1:5
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158 %! zout(:,:,n) = [1 2 3 4 5;
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159 %! 2 3 4 5 6;
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160 %! 3 4 5 6 7;
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161 %! 4 5 6 7 8;
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162 %! 5 6 7 8 9] + (n-1);
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163 %! end
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164 %! tol = 10 * eps;
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165 %!assert (interp3 (z), zout, tol)
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166 %!assert (interp3 (z, "linear"), zout, tol)
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167 %!assert (interp3 (z, "spline"), zout, tol)
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168