Mercurial > hg > octave-nkf
annotate scripts/general/interp3.m @ 19898:4197fc428c7d
maint: Update copyright notices for 2015.
author | John W. Eaton <jwe@octave.org> |
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date | Wed, 11 Feb 2015 14:19:08 -0500 |
parents | 5a59c0e1203d |
children | ca7599ae464d |
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19898
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1 ## Copyright (C) 2007-2015 David Bateman |
6702 | 2 ## |
3 ## This file is part of Octave. | |
4 ## | |
5 ## Octave is free software; you can redistribute it and/or modify it | |
6 ## under the terms of the GNU General Public License as published by | |
7016 | 7 ## the Free Software Foundation; either version 3 of the License, or (at |
8 ## your option) any later version. | |
6702 | 9 ## |
10 ## Octave is distributed in the hope that it will be useful, but | |
11 ## WITHOUT ANY WARRANTY; without even the implied warranty of | |
12 ## MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU | |
13 ## General Public License for more details. | |
14 ## | |
15 ## You should have received a copy of the GNU General Public License | |
7016 | 16 ## along with Octave; see the file COPYING. If not, see |
17 ## <http://www.gnu.org/licenses/>. | |
6702 | 18 |
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}) |
6702 | 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{n}) |
6702 | 23 ## @deftypefnx {Function File} {@var{vi} =} interp3 (@var{v}) |
24 ## @deftypefnx {Function File} {@var{vi} =} interp3 (@dots{}, @var{method}) | |
25 ## @deftypefnx {Function File} {@var{vi} =} interp3 (@dots{}, @var{method}, @var{extrapval}) | |
26 ## | |
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27 ## Three-dimensional interpolation. |
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28 ## |
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29 ## Interpolate reference data @var{x}, @var{y}, @var{z}, @var{v} to determine |
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30 ## @var{vi} at the coordinates @var{xi}, @var{yi}, @var{zi}. The reference |
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31 ## data @var{x}, @var{y}, @var{z} can be matrices, as returned by |
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32 ## @code{meshgrid}, in which case the sizes of |
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33 ## @var{x}, @var{y}, @var{z}, and @var{v} must be equal. If @var{x}, @var{y}, |
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34 ## @var{z} are vectors describing a cubic grid then |
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35 ## @code{length (@var{x}) == columns (@var{v})}, |
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36 ## @code{length (@var{y}) == rows (@var{v})}, |
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37 ## and @code{length (@var{z}) == size (@var{v}, 3)}. In either case the input |
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38 ## data must be strictly monotonic. |
6702 | 39 ## |
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40 ## If called without @var{x}, @var{y}, @var{z}, and just a single reference |
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41 ## data matrix @var{v}, the 3-D region |
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42 ## @code{@var{x} = 1:columns (@var{v}), @var{y} = 1:rows (@var{v}), |
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43 ## @var{z} = 1:size (@var{v}, 3)} is assumed. |
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44 ## This saves memory if the grid is regular and the distance between points is |
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45 ## not important. |
6702 | 46 ## |
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47 ## If called with a single reference data matrix @var{v} and a refinement |
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48 ## value @var{n}, then perform interpolation over a 3-D grid where each original |
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49 ## interval has been recursively subdivided @var{n} times. This results in |
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50 ## @code{2^@var{n}-1} additional points for every interval in the original |
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51 ## grid. If @var{n} is omitted a value of 1 is used. As an example, the |
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52 ## interval [0,1] with @code{@var{n}==2} results in a refined interval with |
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53 ## points at [0, 1/4, 1/2, 3/4, 1]. |
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54 ## |
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55 ## The interpolation @var{method} is one of: |
6702 | 56 ## |
57 ## @table @asis | |
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58 ## @item @qcode{"nearest"} |
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59 ## Return the nearest neighbor. |
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60 ## |
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61 ## @item @qcode{"linear"} (default) |
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62 ## Linear interpolation from nearest neighbors. |
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63 ## |
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64 ## @item @qcode{"cubic"} |
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65 ## Piecewise cubic Hermite interpolating polynomial---shape-preserving |
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66 ## interpolation with smooth first derivative (not implemented yet). |
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67 ## |
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68 ## @item @qcode{"spline"} |
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69 ## Cubic spline interpolation---smooth first and second derivatives |
6702 | 70 ## throughout the curve. |
71 ## @end table | |
72 ## | |
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73 ## @var{extrapval} is a scalar number. It replaces values beyond the endpoints |
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74 ## with @var{extrapval}. Note that if @var{extrapval} is used, @var{method} |
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75 ## must be specified as well. If @var{extrapval} is omitted and the |
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76 ## @var{method} is @qcode{"spline"}, then the extrapolated values of the |
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77 ## @qcode{"spline"} are used. Otherwise the default @var{extrapval} value for |
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78 ## any other @var{method} is @qcode{"NA"}. |
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79 ## @seealso{interp1, interp2, interpn, meshgrid} |
6702 | 80 ## @end deftypefn |
81 | |
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82 ## FIXME: Need to add support for 'cubic' method (maybe change interpn). |
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83 |
6702 | 84 function vi = interp3 (varargin) |
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85 |
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86 narginchk (1,9); |
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87 |
6702 | 88 method = "linear"; |
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89 extrapval = []; |
6702 | 90 nargs = nargin; |
91 | |
13151 | 92 if (nargin < 1 || ! isnumeric (varargin{1})) |
6702 | 93 print_usage (); |
94 endif | |
95 | |
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96 if (nargs > 1 && ischar (varargin{end-1})) |
7174 | 97 if (! isnumeric (varargin{end}) || ! isscalar (varargin{end})) |
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98 error ("interp3: EXTRAPVAL must be a numeric scalar"); |
6702 | 99 endif |
7174 | 100 extrapval = varargin{end}; |
101 method = varargin{end-1}; | |
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102 nargs -= 2; |
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103 elseif (ischar (varargin{end})) |
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104 method = varargin{end}; |
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105 nargs--; |
6702 | 106 endif |
107 | |
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108 if (method(1) == "*") |
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109 warning ("interp3: ignoring unsupported '*' flag to METHOD"); |
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110 method(1) = []; |
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111 endif |
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112 method = validatestring (method, ... |
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113 {"nearest", "linear", "cubic", "spline"}); |
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114 |
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115 if (nargs < 3) |
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116 ## Calling form interp3 (v) OR interp3 (v, n) |
7174 | 117 v = varargin{1}; |
6702 | 118 if (ndims (v) != 3) |
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119 error ("interp3: V must be a 3-D array of values"); |
6702 | 120 endif |
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121 n = varargin(2:nargs); |
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122 v = permute (v, [2, 1, 3]); |
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123 if (isempty (extrapval)) |
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124 vi = interpn (v, n{:}, method); |
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125 else |
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126 vi = interpn (v, n{:}, method, extrapval); |
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127 endif |
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128 vi = ipermute (vi, [2, 1, 3]); |
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129 |
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130 elseif (nargs == 4 && ! isvector (varargin{1})) |
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131 ## Calling form interp3 (v, xi, yi, zi) |
7174 | 132 v = varargin{1}; |
6702 | 133 if (ndims (v) != 3) |
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134 error ("interp3: V must be a 3-D array of values"); |
6702 | 135 endif |
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136 xi = varargin(2:4); |
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137 if (any (! cellfun (@isvector, xi))) |
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138 ## Meshgridded values rather than vectors |
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139 if (! size_equal (xi{:})) |
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140 error ("interp3: XI, YI, and ZI dimensions must be equal"); |
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141 endif |
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142 for i = 1 : 3 |
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143 xi{i} = permute (xi{i}, [2, 1, 3]); |
6722 | 144 endfor |
145 endif | |
146 v = permute (v, [2, 1, 3]); | |
19859
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147 if (isempty (extrapval)) |
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148 vi = interpn (v, xi{:}, method); |
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149 else |
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150 vi = interpn (v, xi{:}, method, extrapval); |
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151 endif |
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152 vi = ipermute (vi, [2, 1, 3]); |
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153 |
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154 elseif (nargs == 7) |
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155 ## Calling form interp3 (x, y, z, v, xi, yi, zi) |
7174 | 156 v = varargin{4}; |
6702 | 157 if (ndims (v) != 3) |
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158 error ("interp3: V must be a 3-D array of values"); |
6702 | 159 endif |
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160 x = varargin(1:3); |
6722 | 161 if (any (! cellfun (@isvector, x))) |
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162 ## Meshgridded values rather than vectors |
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163 if (! size_equal (x{:}, v)) |
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164 error ("interp3: X, Y, Z, and V dimensions must be equal"); |
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165 endif |
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166 for i = 1 : 3 |
10549 | 167 x{i} = permute (x{i}, [2, 1, 3]); |
6722 | 168 endfor |
169 endif | |
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170 xi = varargin(5:7); |
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171 if (any (! cellfun (@isvector, xi))) |
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172 ## Meshgridded values rather than vectors |
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173 if (! size_equal (xi{:})) |
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174 error ("interp3: XI, YI, and ZI dimensions must be equal"); |
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175 endif |
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176 for i = 1 : 3 |
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177 xi{i} = permute (xi{i}, [2, 1, 3]); |
6722 | 178 endfor |
179 endif | |
180 v = permute (v, [2, 1, 3]); | |
19859
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181 if (isempty (extrapval)) |
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182 vi = interpn (x{:}, v, xi{:}, method); |
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183 else |
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184 vi = interpn (x{:}, v, xi{:}, method, extrapval); |
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|
185 endif |
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|
186 vi = ipermute (vi, [2, 1, 3]); |
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187 |
6702 | 188 else |
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189 error ("interp3: wrong number or incorrectly formatted input arguments"); |
6702 | 190 endif |
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191 |
6702 | 192 endfunction |
193 | |
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194 |
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195 %% FIXME: Need some demo blocks here to show off the function like interp2.m. |
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196 |
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197 %!test # basic test |
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198 %! x = y = z = -1:1; y = y + 2; |
6702 | 199 %! f = @(x,y,z) x.^2 - y - z.^2; |
200 %! [xx, yy, zz] = meshgrid (x, y, z); | |
201 %! v = f (xx,yy,zz); | |
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202 %! xi = yi = zi = -1:0.5:1; yi = yi + 2.1; |
6702 | 203 %! [xxi, yyi, zzi] = meshgrid (xi, yi, zi); |
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204 %! vi = interp3 (x, y, z, v, xxi, yyi, zzi); |
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205 %! [xxi, yyi, zzi] = ndgrid (yi, xi, zi); |
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206 %! vi2 = interpn (y, x, z, v, xxi, yyi, zzi); |
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207 %! assert (vi, vi2, 10*eps); |
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208 |
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209 %!test # meshgridded xi, yi, zi |
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210 %! x = z = 1:2; y = 1:3; |
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211 %! v = ones ([3,2,2]); v(:,2,1) = [7;5;4]; v(:,1,2) = [2;3;5]; |
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|
212 %! xi = zi = .6:1.6; yi = 1; |
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213 %! [xxi3, yyi3, zzi3] = meshgrid (xi, yi, zi); |
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214 %! [xxi, yyi, zzi] = ndgrid (yi, xi, zi); |
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215 %! vi = interp3 (x, y, z, v, xxi3, yyi3, zzi3, "nearest"); |
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216 %! vi2 = interpn (y, x, z, v, xxi, yyi, zzi, "nearest"); |
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|
217 %! assert (vi, vi2); |
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218 |
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|
219 %!test # vector xi, yi, zi |
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220 %! x = z = 1:2; y = 1:3; |
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221 %! v = ones ([3,2,2]); v(:,2,1) = [7;5;4]; v(:,1,2) = [2;3;5]; |
19794
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|
222 %! xi = zi = .6:1.6; yi = 1; |
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|
223 %! vi = interp3 (x, y, z, v, xi, yi, zi, "nearest"); |
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224 %! vi2 = interpn (y, x, z, v, yi, xi, zi,"nearest"); |
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|
225 %! assert (vi, vi2); |
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|
226 |
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|
227 %!test # vector xi+1 with extrap value |
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|
228 %! x = z = 1:2; y = 1:3; |
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229 %! v = ones ([3,2,2]); v(:,2,1) = [7;5;4]; v(:,1,2) = [2;3;5]; |
19794
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|
230 %! xi = zi = .6:1.6; yi = 1; |
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|
231 %! vi = interp3 (x, y, z, v, xi+1, yi, zi, "nearest", 3); |
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|
232 %! vi2 = interpn (y, x, z, v, yi, xi+1, zi, "nearest", 3); |
15333
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|
233 %! assert (vi, vi2); |
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|
234 |
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|
235 %!test # input value matrix--no x,y,z |
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|
236 %! x = z = 1:2; y = 1:3; |
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|
237 %! v = ones ([3,2,2]); v(:,2,1) = [7;5;4]; v(:,1,2) = [2;3;5]; |
19794
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|
238 %! xi = zi = .6:1.6; yi = 1; |
15333
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|
239 %! vi = interp3 (v, xi, yi, zi, "nearest"); |
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|
240 %! vi2 = interpn (v, yi, xi, zi,"nearest"); |
6702 | 241 %! assert (vi, vi2); |
13151 | 242 |
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|
243 %!test # input value matrix--no x,y,z, with extrap value |
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244 %! x = z = 1:2; y = 1:3; |
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245 %! v = ones ([3,2,2]); v(:,2,1) = [7;5;4]; v(:,1,2) = [2;3;5]; |
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|
246 %! xi = zi = .6:1.6; yi = 1; |
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247 %! vi = interp3 (v, xi, yi, zi, "nearest", 3); |
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248 %! vi2 = interpn (v, yi, xi, zi, "nearest", 3); |
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249 %! assert (vi, vi2); |
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250 |
19859
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Modified the "extrap" option for interp2, interp3, and interpn (bug #44002).
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|
251 %!test # extrapolation |
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Modified the "extrap" option for interp2, interp3, and interpn (bug #44002).
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252 %! X=[0,0.5,1]; Y=X; Z=X; |
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Modified the "extrap" option for interp2, interp3, and interpn (bug #44002).
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|
253 %! V = zeros (3,3,3); |
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|
254 %! V(:,:,1) = [1 3 5; 3 5 7; 5 7 9]; |
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|
255 %! V(:,:,2) = V(:,:,1) + 2; |
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|
256 %! V(:,:,3) = V(:,:,2) + 2; |
5a59c0e1203d
Modified the "extrap" option for interp2, interp3, and interpn (bug #44002).
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parents:
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diff
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257 %! tol = 10 * eps; |
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258 %! x=[-0.1,0,0.1]; y=x; z=x; |
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259 %! assert(interp3(X,Y,Z,V,x,y,z,"spline"), [-0.2, 1.0, 2.2]',tol); |
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260 %! assert(interp3(X,Y,Z,V,x,y,z,"linear"), [NA, 1.0, 2.2]',tol); |
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261 %! assert(interp3(X,Y,Z,V,x,y,z,"spline", 0), [0, 1.0, 2.2]',tol); |
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262 %! assert(interp3(X,Y,Z,V,x,y,z,"linear", 0), [0, 1.0, 2.2]',tol); |
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263 |
13151 | 264 %!shared z, zout, tol |
265 %! z = zeros (3, 3, 3); | |
266 %! zout = zeros (5, 5, 5); | |
267 %! z(:,:,1) = [1 3 5; 3 5 7; 5 7 9]; | |
268 %! z(:,:,2) = z(:,:,1) + 2; | |
269 %! z(:,:,3) = z(:,:,2) + 2; | |
270 %! for n = 1:5 | |
271 %! zout(:,:,n) = [1 2 3 4 5; | |
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272 %! 2 3 4 5 6; |
13151 | 273 %! 3 4 5 6 7; |
274 %! 4 5 6 7 8; | |
275 %! 5 6 7 8 9] + (n-1); | |
276 %! end | |
277 %! tol = 10 * eps; | |
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278 %! |
13151 | 279 %!assert (interp3 (z), zout, tol) |
280 %!assert (interp3 (z, "linear"), zout, tol) | |
281 %!assert (interp3 (z, "spline"), zout, tol) | |
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282 |
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283 %% Test input validation |
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284 %!error interp3 () |
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285 %!error interp3 ({1}) |
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286 %!error <EXTRAPVAL must be a numeric scalar> interp3 (1,2,3,4,1,2,3,"linear", {1}) |
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287 %!error <EXTRAPVAL must be a numeric scalar> interp3 (1,2,3,4,1,2,3,"linear", ones (2,2)) |
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288 %!warning <ignoring unsupported '\*' flag> interp3 (rand (3,3,3), 1, "*linear"); |
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289 %!error <V must be a 3-D array> interp3 (rand (2,2)) |
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290 %!error <V must be a 3-D array> interp3 (rand (2,2), 1,1,1) |
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291 %!error <XI, YI, and ZI dimensions must be equal> interp3 (rand (2,2,2), 1,1, ones (2,2)) |
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292 %!error <V must be a 3-D array> interp3 (1:2, 1:2, 1:2, rand (2,2), 1,1,1) |
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293 %!error <X, Y, Z, and V dimensions must be equal> interp3 (ones(1,2,2), ones(2,2,2), ones(2,2,2), rand (2,2,2), 1,1,1) |
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294 %!error <XI, YI, and ZI dimensions must be equal> interp3 (1:2, 1:2, 1:2, rand (2,2,2), 1,1, ones (2,2)) |
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295 |