Mercurial > hg > octave-lyh
annotate scripts/plot/shrinkfaces.m @ 16923:5d08a2ec7edb
doc: Move graphics object functions into the right section
* plot.txi: Merge node "Use of axis, line, and patch Functions" into
node "Graphics Objects".
* octave.texi: Remove node "Use of axis, line, and patch Functions"
author | Mike Miller <mtmiller@ieee.org> |
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date | Mon, 08 Jul 2013 09:13:30 -0400 |
parents | ddac88d32d6a |
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14574 | 1 ## Copyright (C) 2012 Martin Helm |
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 | |
7 ## the Free Software Foundation; either version 3 of the License, or (at | |
8 ## your option) any later version. | |
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 | |
16 ## along with Octave; see the file COPYING. If not, see | |
17 ## <http://www.gnu.org/licenses/>. | |
18 | |
19 ## -*- texinfo -*- | |
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20 ## @deftypefn {Function File} {} shrinkfaces (@var{p}, @var{sf}) |
14574 | 21 ## @deftypefnx {Function File} {@var{nfv} =} shrinkfaces (@var{p}, @var{sf}) |
22 ## @deftypefnx {Function File} {@var{nfv} =} shrinkfaces (@var{fv}, @var{sf}) | |
23 ## @deftypefnx {Function File} {@var{nfv} =} shrinkfaces (@var{f}, @var{v}, @var{sf}) | |
24 ## @deftypefnx {Function File} {[@var{nf}, @var{nv}] =} shrinkfaces (@dots{}) | |
25 ## | |
26 ## Reduce the faces area for a given patch, structure or explicit faces | |
27 ## and points matrices by a scale factor @var{sf}. The structure | |
28 ## @var{fv} must contain the fields 'faces' and 'vertices'. If the | |
29 ## factor @var{sf} is omitted then a default of 0.3 is used. | |
30 ## | |
31 ## Given a patch handle as the first input argument and no output | |
32 ## parameters, perform the shrinking of the patch faces in place and | |
33 ## redraw the patch. | |
34 ## | |
35 ## If called with one output argument, return a structure with fields | |
36 ## 'faces', 'vertices', and 'facevertexcdata' containing the data after | |
37 ## shrinking which can then directly be used as an input argument for the | |
38 ## @command{patch} function. | |
39 ## | |
40 ## Performing the shrinking on faces which are not convex can lead to | |
41 ## undesired results. | |
42 ## | |
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43 ## For example, |
14574 | 44 ## |
45 ## @example | |
46 ## @group | |
47 ## [phi r] = meshgrid (linspace (0, 1.5*pi, 16), linspace (1, 2, 4)); | |
48 ## tri = delaunay (phi(:), r(:)); | |
49 ## v = [r(:).*sin(phi(:)) r(:).*cos(phi(:))]; | |
50 ## clf () | |
51 ## p = patch ("Faces", tri, "Vertices", v, "FaceColor", "none"); | |
52 ## fv = shrinkfaces (p); | |
53 ## patch (fv) | |
54 ## axis equal | |
55 ## grid on | |
56 ## @end group | |
57 ## @end example | |
58 ## | |
59 ## @noindent | |
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60 ## draws a triangulated 3/4 circle and the corresponding shrunken |
14574 | 61 ## version. |
62 ## @seealso{patch} | |
63 ## @end deftypefn | |
64 | |
65 ## Author: Martin Helm <martin@mhelm.de> | |
66 | |
67 function [nf, nv] = shrinkfaces (varargin) | |
68 | |
69 if (nargin < 1 || nargin > 3 || nargout > 2) | |
70 print_usage (); | |
71 endif | |
72 | |
73 sf = 0.3; | |
74 p = varargin{1}; | |
75 colors = []; | |
76 | |
77 if (ishandle (p) && nargin < 3) | |
78 faces = get (p, "Faces"); | |
79 vertices = get (p, "Vertices"); | |
80 colors = get (p, "FaceVertexCData"); | |
81 if (nargin == 2) | |
82 sf = varargin{2}; | |
83 endif | |
84 elseif (isstruct (p) && nargin < 3) | |
85 faces = p.faces; | |
86 vertices = p.vertices; | |
87 if (isfield (p, "facevertexcdata")) | |
88 colors = p.facevertexcdata; | |
89 endif | |
90 if (nargin == 2) | |
91 sf = varargin{2}; | |
92 endif | |
93 elseif (ismatrix (p) && nargin >= 2 && ismatrix (varargin{2})) | |
94 faces = p; | |
95 vertices = varargin{2}; | |
96 if (nargin == 3) | |
97 sf = varargin{3}; | |
98 endif | |
99 else | |
100 print_usage (); | |
101 endif | |
102 | |
103 if (! isscalar (sf) || sf <= 0) | |
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104 error ("shrinkfaces: scale factor must be a positive scalar"); |
14574 | 105 endif |
106 | |
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107 n = columns (vertices); |
14574 | 108 if (n < 2 || n > 3) |
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109 error ("shrinkfaces: only 2D and 3D patches are supported"); |
14574 | 110 endif |
111 | |
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112 m = columns (faces); |
14574 | 113 if (m < 3) |
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114 error ("shrinkfaces: faces must consist of at least 3 vertices"); |
14574 | 115 endif |
116 | |
117 v = vertices(faces'(:), :); | |
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118 if (isempty (colors) || rows (colors) == rows (faces)) |
14574 | 119 c = colors; |
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120 elseif (rows (colors) == rows (vertices)) |
14574 | 121 c = colors(faces'(:), :); |
122 else | |
123 ## Discard inconsistent color data. | |
124 c = []; | |
125 endif | |
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126 sv = rows (v); |
14574 | 127 ## we have to deal with a probably very large number of vertices, so |
128 ## use sparse we use as midpoint (1/m, ..., 1/m) in generalized | |
129 ## barycentric coordinates. | |
130 midpoints = full (kron ( speye (sv / m), ones (m, m) / m) * sparse (v)); | |
131 v = sqrt (sf) * (v - midpoints) + midpoints; | |
132 f = reshape (1:sv, m, sv / m)'; | |
133 | |
134 switch (nargout) | |
135 case 0 | |
136 if (ishandle (p)) | |
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137 ## avoid exceptions |
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138 set (p, "FaceVertexCData", [], "CData", []); |
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139 set (p, "Vertices", v, "Faces", f, "FaceVertexCData", c); |
14574 | 140 else |
141 nf = struct ("faces", f, "vertices", v, "facevertexcdata", c); | |
142 endif | |
143 case 1 | |
144 nf = struct ("faces", f, "vertices", v, "facevertexcdata", c); | |
145 case 2 | |
146 nf = f; | |
147 nv = v; | |
148 endswitch | |
149 | |
150 endfunction | |
151 | |
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152 |
14574 | 153 %!demo |
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154 %! clf; |
14574 | 155 %! faces = [1 2 3; 1 3 4]; |
156 %! vertices = [0 0; 1 0; 1 1; 0 1]; | |
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157 %! patch ('Faces', faces, 'Vertices', vertices, 'FaceColor', 'none'); |
14574 | 158 %! fv = shrinkfaces (faces, vertices, 0.25); |
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159 %! patch (fv); |
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160 %! axis equal; |
14574 | 161 |
162 %!demo | |
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163 %! clf; |
14574 | 164 %! faces = [1 2 3 4; 5 6 7 8]; |
165 %! vertices = [0 0; 1 0; 2 1; 1 1; 2 0; 3 0; 4 1; 3.5 1]; | |
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166 %! patch ('Faces', faces, 'Vertices', vertices, 'FaceColor', 'none'); |
14574 | 167 %! fv = shrinkfaces (faces, vertices, 0.25); |
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168 %! patch (fv); |
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169 %! axis equal; |
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170 %! grid on; |
14574 | 171 |
172 %!demo | |
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173 %! clf; |
14574 | 174 %! faces = [1 2 3 4]; |
175 %! vertices = [-1 2; 0 0; 1 2; 0 1]; | |
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176 %! patch ('Faces', faces, 'Vertices', vertices, 'FaceColor', 'none'); |
14574 | 177 %! fv = shrinkfaces (faces, vertices, 0.25); |
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178 %! patch (fv); |
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179 %! axis equal; |
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180 %! grid on; |
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181 %! title 'faces which are not convex are clearly not allowed' |
14574 | 182 |
183 %!demo | |
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184 %! clf; |
14574 | 185 %! [phi r] = meshgrid (linspace (0, 1.5*pi, 16), linspace (1, 2, 4)); |
186 %! tri = delaunay (phi(:), r(:)); | |
187 %! v = [r(:).*sin(phi(:)) r(:).*cos(phi(:))]; | |
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188 %! p = patch ('Faces', tri, 'Vertices', v, 'FaceColor', 'none'); |
14574 | 189 %! fv = shrinkfaces (p); |
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190 %! patch (fv); |
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191 %! axis equal; |
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192 %! grid on; |
14574 | 193 |
194 %!demo | |
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195 %! clf; |
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196 %! N = 10; % N intervals per axis |
14574 | 197 %! [x, y, z] = meshgrid (linspace (-4,4,N+1)); |
198 %! val = x.^3 + y.^3 + z.^3; | |
199 %! fv = isosurface (x, y, z, val, 3, z); | |
200 %! | |
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201 %! p = patch ('Faces', fv.faces, 'Vertices', fv.vertices, 'FaceVertexCData', ... |
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202 %! fv.facevertexcdata, 'FaceColor', 'interp', 'EdgeColor', 'black'); |
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203 %! axis equal; |
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204 %! view (115, 30); |
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205 %! drawnow; |
14574 | 206 %! shrinkfaces (p, 0.6); |
207 | |
208 %!shared faces, vertices, nfv, nfv2 | |
209 %! faces = [1 2 3]; | |
210 %! vertices = [0 0 0; 1 0 0; 1 1 0]; | |
211 %! nfv = shrinkfaces (faces, vertices, 0.7); | |
212 %! nfv2 = shrinkfaces (nfv, 1/0.7); | |
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213 %!assert (isfield (nfv, "faces")) |
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214 %!assert (isfield (nfv, "vertices")) |
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215 %!assert (size (nfv.faces), [1 3]) |
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216 %!assert (size (nfv.vertices), [3 3]) |
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217 %!assert (norm (nfv2.vertices - vertices), 0, 2*eps) |
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218 |