Mercurial > octave
annotate scripts/general/del2.m @ 27923:bd51beb6205e
update formatting of copyright notices
* Use <https://octave.org/copyright/> instead of
<https://octave.org/COPYRIGHT.html/>.
* For consistency with other comments in the Octave sources, use
C++-style comments for copyright blocks in C and C++ files.
* Use delimiters above and below copyright blocks that are appropriate
for the language used in the file.
* Eliminate extra spacing inside copyright blocks.
* lex.ll (looks_like_copyright): Also allow newlines and carriage
returns before the word "Copyright".
* scripts/mk-doc.pl (gethelp): Also skip empty comment lines.
* bp-table.cc, type.m: Adjust tests.
author | John W. Eaton <jwe@octave.org> |
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date | Wed, 08 Jan 2020 11:59:41 -0500 |
parents | 1891570abac8 |
children | a4268efb7334 |
rev | line source |
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1 ######################################################################## |
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2 ## |
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3 ## Copyright (C) 2000-2020 The Octave Project Developers |
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4 ## |
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5 ## See the file COPYRIGHT.md in the top-level directory of this |
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6 ## distribution or <https://octave.org/copyright/>. |
6788 | 7 ## |
8 ## This file is part of Octave. | |
9 ## | |
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10 ## Octave is free software: you can redistribute it and/or modify it |
6788 | 11 ## under the terms of the GNU General Public License as published by |
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12 ## the Free Software Foundation, either version 3 of the License, or |
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13 ## (at your option) any later version. |
6788 | 14 ## |
15 ## Octave is distributed in the hope that it will be useful, but | |
16 ## WITHOUT ANY WARRANTY; without even the implied warranty of | |
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17 ## MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the |
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18 ## GNU General Public License for more details. |
6788 | 19 ## |
20 ## You should have received a copy of the GNU General Public License | |
7016 | 21 ## along with Octave; see the file COPYING. If not, see |
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22 ## <https://www.gnu.org/licenses/>. |
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23 ## |
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24 ######################################################################## |
6788 | 25 |
26 ## -*- texinfo -*- | |
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27 ## @deftypefn {} {@var{L} =} del2 (@var{M}) |
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28 ## @deftypefnx {} {@var{L} =} del2 (@var{M}, @var{h}) |
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29 ## @deftypefnx {} {@var{L} =} del2 (@var{M}, @var{dx}, @var{dy}, @dots{}) |
6788 | 30 ## |
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31 ## Calculate the discrete Laplace |
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32 ## @tex |
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33 ## operator $( \nabla^2 )$. |
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34 ## @end tex |
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35 ## @ifnottex |
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36 ## operator. |
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37 ## @end ifnottex |
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38 ## |
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39 ## For a 2-dimensional matrix @var{M} this is defined as |
6788 | 40 ## @tex |
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41 ## $$L = {1 \over 4} \left( {d^2 \over dx^2} M(x,y) + {d^2 \over dy^2} M(x,y) \right)$$ |
6788 | 42 ## @end tex |
43 ## @ifnottex | |
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44 ## |
6788 | 45 ## @example |
46 ## @group | |
47 ## 1 / d^2 d^2 \ | |
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48 ## L = --- * | --- M(x,y) + --- M(x,y) | |
6788 | 49 ## 4 \ dx^2 dy^2 / |
50 ## @end group | |
51 ## @end example | |
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52 ## |
6788 | 53 ## @end ifnottex |
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54 ## For N-dimensional arrays the sum in parentheses is expanded to include |
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55 ## second derivatives over the additional higher dimensions. |
6788 | 56 ## |
57 ## The spacing between evaluation points may be defined by @var{h}, which is a | |
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58 ## scalar defining the equidistant spacing in all dimensions. Alternatively, |
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59 ## the spacing in each dimension may be defined separately by @var{dx}, |
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60 ## @var{dy}, etc. A scalar spacing argument defines equidistant spacing, |
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61 ## whereas a vector argument can be used to specify variable spacing. The |
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62 ## length of the spacing vectors must match the respective dimension of |
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63 ## @var{M}. The default spacing value is 1. |
6788 | 64 ## |
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65 ## Dimensions with fewer than 3 data points are skipped. Boundary points are |
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66 ## calculated from the linear extrapolation of interior points. |
6788 | 67 ## |
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68 ## Example: Second derivative of 2*x^3 |
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69 ## |
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70 ## @example |
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71 ## @group |
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72 ## f = @@(x) 2*x.^3; |
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73 ## dd = @@(x) 12*x; |
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74 ## x = 1:6; |
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75 ## L = 4*del2 (f(x)); |
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76 ## assert (L, dd (x)); |
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77 ## @end group |
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78 ## @end example |
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79 ## |
6788 | 80 ## @seealso{gradient, diff} |
81 ## @end deftypefn | |
82 | |
83 ## Author: Kai Habel <kai.habel@gmx.de> | |
84 | |
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85 function L = del2 (M, varargin) |
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86 |
6788 | 87 if (nargin < 1) |
88 print_usage (); | |
89 endif | |
90 | |
91 nd = ndims (M); | |
92 sz = size (M); | |
93 dx = cell (1, nd); | |
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94 if (nargin == 1) |
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95 for i = 1 : nd |
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96 dx(i) = ones (sz(i), 1); |
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97 endfor |
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98 elseif (nargin == 2 && isscalar (varargin{1})) |
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99 h = varargin{1}; |
6788 | 100 for i = 1 : nd |
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101 dx(i) = h * ones (sz(i), 1); |
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102 endfor |
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103 elseif (numel (varargin) <= nd) |
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104 ndx = numel (varargin); |
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105 varargin(ndx+1:nd) = 1; # Fill missing dims with 1. |
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106 ## Reverse dx{1} and dx{2} as the X-dim is the 2nd dim of a meshgrid array |
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107 varargin([1, 2]) = varargin([2, 1]); |
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108 for i = 1 : nd |
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109 arg = varargin{i}; |
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110 if (isscalar (arg)) |
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111 dx(i) = arg * ones (sz(i), 1); |
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112 elseif (isvector (arg)) |
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113 if (length (arg) != sz(i)) |
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114 error ("del2: number of elements in spacing vector %d does not match dimension %d of M", i, i); |
10549 | 115 endif |
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116 dx(i) = diff (varargin{i})(:); |
6788 | 117 else |
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118 error ("del2: spacing element %d must be a scalar or vector", i); |
6788 | 119 endif |
120 endfor | |
121 else | |
122 print_usage (); | |
123 endif | |
124 | |
125 idx = cell (1, nd); | |
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126 idx(:) = ":"; |
6788 | 127 |
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128 L = zeros (sz); |
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129 for i = 1 : nd |
6788 | 130 if (sz(i) >= 3) |
131 DD = zeros (sz); | |
132 idx1 = idx2 = idx3 = idx; | |
133 | |
134 ## interior points | |
135 idx1{i} = 1 : sz(i) - 2; | |
136 idx2{i} = 2 : sz(i) - 1; | |
137 idx3{i} = 3 : sz(i); | |
138 szi = sz; | |
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139 szi(i) = 1; |
6788 | 140 |
141 h1 = repmat (shiftdim (dx{i}(1 : sz(i) - 2), 1 - i), szi); | |
142 h2 = repmat (shiftdim (dx{i}(2 : sz(i) - 1), 1 - i), szi); | |
143 DD(idx2{:}) = ((M(idx1{:}) - M(idx2{:})) ./ h1 + ... | |
10549 | 144 (M(idx3{:}) - M(idx2{:})) ./ h2) ./ (h1 + h2); |
6788 | 145 |
146 ## left and right boundary | |
147 if (sz(i) == 3) | |
10549 | 148 DD(idx1{:}) = DD(idx3{:}) = DD(idx2{:}); |
6788 | 149 else |
10549 | 150 idx1{i} = 1; |
151 idx2{i} = 2; | |
152 idx3{i} = 3; | |
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153 DD(idx1{:}) = (dx{i}(1) + dx{i}(2)) / dx{i}(2) * DD(idx2{:}) - ... |
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154 dx{i}(1) / dx{i}(2) * DD(idx3{:}); |
6788 | 155 |
10549 | 156 idx1{i} = sz(i); |
157 idx2{i} = sz(i) - 1; | |
158 idx3{i} = sz(i) - 2; | |
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159 DD(idx1{:}) = (dx{i}(sz(i) - 1) + dx{i}(sz(i) - 2)) / ... |
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160 dx{i}(sz(i) - 2) * DD(idx2{:}) - ... |
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161 dx{i}(sz(i) - 1) / dx{i}(sz(i) - 2) * DD(idx3{:}); |
6788 | 162 endif |
163 | |
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164 L += DD; |
6788 | 165 endif |
166 endfor | |
167 | |
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168 L ./= nd; |
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169 |
6788 | 170 endfunction |
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171 |
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172 |
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173 ## 3x3 constant test |
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174 %!test |
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175 %! a = ones (3,3); |
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176 %! b = del2 (a); |
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177 %! assert (b(:,1), [0.00;0.00;0.00]); |
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178 %! assert (b(:,2), [0.00;0.00;0.00]); |
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179 %! assert (b(:,3), [0.00;0.00;0.00]); |
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180 |
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181 ## 3x3 planar test |
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182 %!test |
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183 %! a = [1,2,3;2,3,4;3,4,5]; |
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184 %! b = del2 (a); |
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185 %! assert (b(:,1), [0.00;0.00;0.00]); |
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186 %! assert (b(:,2), [0.00;0.00;0.00]); |
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187 %! assert (b(:,3), [0.00;0.00;0.00]); |
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188 |
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189 ## 3x3 corner test |
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190 %!test |
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191 %! a = zeros (3,3); |
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192 %! a(1,1) = 1.0; |
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193 %! b = 2*del2 (a); |
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194 %! assert (b(:,1), [1.00;0.50;0.50]); |
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195 %! assert (b(:,2), [0.50;0.00;0.00]); |
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196 %! assert (b(:,3), [0.50;0.00;0.00]); |
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197 %! assert (b, flipud (2*del2 (flipud (a)))); |
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198 %! assert (b, fliplr (2*del2 (fliplr (a)))); |
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199 %! assert (b, flipud (fliplr (2*del2 (fliplr (flipud (a)))))); |
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200 |
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201 ## 3x3 boundary test |
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202 %!test |
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203 %! a = zeros (3,3); |
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204 %! a(2,1)=1.0; |
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205 %! b = 2*del2 (a); |
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206 %! assert (b(:,1), [-1.00;-0.50;-1.00]); |
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207 %! assert (b(:,2), [0.00;0.50;0.00]); |
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208 %! assert (b(:,3), [0.00;0.50;0.00]); |
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209 %! assert (b, flipud (2*del2 (flipud (a)))); |
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210 %! assert (b, fliplr (2*del2 (fliplr (a)))); |
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211 %! assert (b, flipud (fliplr (2*del2 (fliplr (flipud (a)))))); |
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212 |
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213 ## 3x3 center test |
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214 %!test |
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215 %! a = zeros (3,3); |
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216 %! a(2,2) = 1.0; |
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217 %! b = del2 (a); |
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218 %! assert (b(:,1), [0.00;-0.50;0.00]); |
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219 %! assert (b(:,2), [-0.50;-1.00;-0.50]); |
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220 %! assert (b(:,3), [0.00;-0.50;0.00]); |
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221 |
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222 ## 4x4 constant test |
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223 %!test |
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224 %! a = ones (4,4); |
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225 %! b = del2 (a); |
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226 %! assert (b(:,1), [0.00;0.00;0.00;0.00]); |
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227 %! assert (b(:,2), [0.00;0.00;0.00;0.00]); |
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228 %! assert (b(:,3), [0.00;0.00;0.00;0.00]); |
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229 %! assert (b(:,4), [0.00;0.00;0.00;0.00]); |
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230 |
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231 ## 4x4 planar test |
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232 %!test |
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233 %! a = [1,2,3,4;2,3,4,5;3,4,5,6;4,5,6,7]; |
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234 %! b = del2 (a); |
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235 %! assert (b(:,1), [0.00;0.00;0.00;0.00]); |
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236 %! assert (b(:,2), [0.00;0.00;0.00;0.00]); |
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237 %! assert (b(:,3), [0.00;0.00;0.00;0.00]); |
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238 %! assert (b(:,4), [0.00;0.00;0.00;0.00]); |
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239 |
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240 ## 4x4 corner test |
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241 %!test |
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242 %! a = zeros (4,4); |
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243 %! a(1,1) = 1.0; |
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244 %! b = 2*del2 (a); |
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245 %! assert (b(:,1), [2.00;0.50;0.00;-0.50]); |
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246 %! assert (b(:,2), [0.50;0.00;0.00;0.00]); |
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247 %! assert (b(:,3), [0.00;0.00;0.00;0.00]); |
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248 %! assert (b(:,4), [-0.50;0.00;0.00;0.00]); |
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249 %! assert (b, flipud (2*del2 (flipud (a)))); |
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250 %! assert (b, fliplr (2*del2 (fliplr (a)))); |
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251 %! assert (b, flipud (fliplr (2*del2 (fliplr (flipud (a)))))); |
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252 |
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253 ## 9x9 center test |
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254 %!test |
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255 %! a = zeros (9,9); |
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256 %! a(5,5) = 1.0; |
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257 %! b = 2*del2 (a); |
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258 %! assert (b(:,1), [0.00;0.00;0.00;0.00;0.00;0.00;0.00;0.00;0.00]); |
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259 %! assert (b(:,2), [0.00;0.00;0.00;0.00;0.00;0.00;0.00;0.00;0.00]); |
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260 %! assert (b(:,3), [0.00;0.00;0.00;0.00;0.00;0.00;0.00;0.00;0.00]); |
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261 %! assert (b(:,4), [0.00;0.00;0.00;0.00;0.50;0.00;0.00;0.00;0.00]); |
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262 %! assert (b(:,5), [0.00;0.00;0.00;0.50;-2.00;0.50;0.00;0.00;0.00]); |
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263 %! assert (b(:,6), b(:,4)); |
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264 %! assert (b(:,7), b(:,3)); |
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265 %! assert (b(:,8), b(:,2)); |
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266 %! assert (b(:,9), b(:,1)); |
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267 |
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268 ## 9x9 boundary test |
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269 %!test |
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270 %! a = zeros (9,9); |
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271 %! a(1,5) = 1.0; |
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272 %! b = 2*del2 (a); |
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273 %! assert (b(1,:), [0.00,0.00,0.00,0.50,0.00,0.50,0.00,0.00,0.00]); |
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274 %! assert (b(2,:), [0.00,0.00,0.00,0.00,0.50,0.00,0.00,0.00,0.00]); |
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275 %! assert (b(3:9,:), zeros (7,9)); |
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276 %! a(1,5) = 0.0; |
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277 %! a(5,1) = 1.0; |
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278 %! b = 2*del2 (a); |
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279 %! assert (b(:,1), [0.00;0.00;0.00;0.50;0.00;0.50;0.00;0.00;0.00]); |
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280 %! assert (b(:,2), [0.00;0.00;0.00;0.00;0.50;0.00;0.00;0.00;0.00]); |
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281 %! assert (b(:,3:9), zeros (9,7)); |
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282 |
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283 ## 9x9 dh center test |
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284 %!test |
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285 %! a = zeros (9,9); |
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286 %! a(5,5) = 1.0; |
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287 %! b = 8*del2 (a,2); |
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288 %! assert (b(:,1:3), zeros (9,3)); |
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289 %! assert (b(:,4), [0.00;0.00;0.00;0.00;0.50;0.00;0.00;0.00;0.00]); |
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290 %! assert (b(:,5), [0.00;0.00;0.00;0.50;-2.00;0.50;0.00;0.00;0.00]); |
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291 %! assert (b(:,6), b(:,4)); |
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292 %! assert (b(:,7:9), zeros (9,3)); |
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293 |
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294 ## 9x9 dx test |
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295 %!test |
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296 %! a = zeros (9,9); |
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297 %! a(5,5) = 1.0; |
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298 %! b = 4*del2 (a,2,1); |
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299 %! assert (b(1:3,:), zeros (3,9)); |
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300 %! assert (b(4,:), [0.00;0.00;0.00;0.00;1.00;0.00;0.00;0.00;0.00]'); |
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301 %! assert (b(5,:), [0.00;0.00;0.00;0.25;-2.5;0.25;0.00;0.00;0.00]'); |
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302 %! assert (b(6,:), b(4,:)); |
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303 %! assert (b(7:9,:), zeros (3,9)); |
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304 |
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305 ## 9x9 dy test |
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306 %!test |
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307 %! a = zeros (9,9); |
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308 %! a(5,5) = 1.0; |
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309 %! b = 4*del2 (a,1,2); |
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310 %! assert (b(:,1:3), zeros (9,3)); |
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311 %! assert (b(:,4), [0.00;0.00;0.00;0.00;1.00;0.00;0.00;0.00;0.00]); |
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312 %! assert (b(:,5), [0.00;0.00;0.00;0.25;-2.5;0.25;0.00;0.00;0.00]); |
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313 %! assert (b(:,6), b(:,4)); |
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314 %! assert (b(:,7:9), zeros (9,3)); |
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315 |
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316 ## 3D test |
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317 %!test |
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318 %! a = zeros (9,9,9); |
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319 %! a(5,5,5) = 1.0; |
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320 %! b = 8*3*del2 (a,2); |
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321 %! assert (b(:,:,1:3), zeros (9,9,3)); |
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322 %! assert (b(:,1:3,:), zeros (9,3,9)); |
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323 %! assert (b(1:3,:,:), zeros (3,9,9)); |
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324 %! assert (b(4:5,4,4), [0.0,0.0]'); |
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325 %! assert (b(5,5,4), 1.00); |
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326 %! assert (b(4,4,5), 0.00); |
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327 %! assert (b(5,4,5), 1.00); |
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328 %! assert (b(5,5,5),-6.00); |
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329 %! assert (b, flip (b,1)); |
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330 %! assert (b, flip (b,2)); |
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331 %! assert (b, flip (b,3)); |
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332 |
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333 %!test <*51728> |
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334 %! x = linspace (-2*pi, 2*pi); |
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335 %! U = cos (x); |
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336 %! L = 4*del2 (U, x); |
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337 |
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338 ## Test input validation |
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339 %!error del2 () |
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340 %!error del2 (1, 1, 2, 3) |
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341 %!error <in spacing vector 1> del2 (1, 2, [1 1]) |
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342 %!error <in spacing vector 2> del2 (1, [1 1], 2) |
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343 %!error <must be a scalar or vector> del2 (1, ones (2,2), 2) |
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344 |