1 /*
2 * Copyright (C) 2024 Niklas Haas
3 *
4 * This file is part of FFmpeg.
5 *
6 * FFmpeg is free software; you can redistribute it and/or
7 * modify it under the terms of the GNU Lesser General Public
8 * License as published by the Free Software Foundation; either
9 * version 2.1 of the License, or (at your option) any later version.
10 *
11 * FFmpeg is distributed in the hope that it will be useful,
12 * but WITHOUT ANY WARRANTY; without even the implied warranty of
13 * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU
14 * Lesser General Public License for more details.
15 *
16 * You should have received a copy of the GNU Lesser General Public
17 * License along with FFmpeg; if not, write to the Free Software
18 * Foundation, Inc., 51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA
19 */
20
22
25
27 {
28 float a00 =
a->m[0][0], a01 =
a->m[0][1], a02 =
a->m[0][2],
29 a10 =
a->m[1][0], a11 =
a->m[1][1], a12 =
a->m[1][2],
30 a20 =
a->m[2][0], a21 =
a->m[2][1], a22 =
a->m[2][2];
31
32 for (
int i = 0;
i < 3;
i++) {
33 a->m[0][
i] = a00 *
b->m[0][
i] + a01 *
b->m[1][
i] + a02 *
b->m[2][
i];
34 a->m[1][
i] = a10 *
b->m[0][
i] + a11 *
b->m[1][
i] + a12 *
b->m[2][
i];
35 a->m[2][
i] = a20 *
b->m[0][
i] + a21 *
b->m[1][
i] + a22 *
b->m[2][
i];
36 }
37 }
38
40 {
41 double m00 = mat->
m[0][0], m01 = mat->
m[0][1], m02 = mat->
m[0][2],
42 m10 = mat->
m[1][0], m11 = mat->
m[1][1], m12 = mat->
m[1][2],
43 m20 = mat->
m[2][0], m21 = mat->
m[2][1], m22 = mat->
m[2][2];
44
45 // calculate the adjoint
46 double a00 = (m11 * m22 - m21 * m12);
47 double a01 = -(m01 * m22 - m21 * m02);
48 double a02 = (m01 * m12 - m11 * m02);
49 double a10 = -(m10 * m22 - m20 * m12);
50 double a11 = (m00 * m22 - m20 * m02);
51 double a12 = -(m00 * m12 - m10 * m02);
52 double a20 = (m10 * m21 - m20 * m11);
53 double a21 = -(m00 * m21 - m20 * m01);
54 double a22 = (m00 * m11 - m10 * m01);
55
56 // calculate the determinant (as inverse == 1/det * adjoint,
57 // adjoint * m == identity * det, so this calculates the det)
58 double det = m00 * a00 + m10 * a01 + m20 * a02;
59 det = 1.0 / det;
60
61 mat->
m[0][0] = det * a00;
62 mat->
m[0][1] = det * a01;
63 mat->
m[0][2] = det * a02;
64 mat->
m[1][0] = det * a10;
65 mat->
m[1][1] = det * a11;
66 mat->
m[1][2] = det * a12;
67 mat->
m[2][0] = det * a20;
68 mat->
m[2][1] = det * a21;
69 mat->
m[2][2] = det * a22;
70 }
71
73 {
74 float x = vec[0], y = vec[1], z = vec[2];
75
76 for (
int i = 0;
i < 3;
i++)
77 vec[
i] = mat->
m[
i][0] * x + mat->
m[
i][1] * y + mat->
m[
i][2] * z;
78 }
79
80 /* Recovers (X / Y) from a CIE xy value. */
82 {
84 }
85
86 /* Recovers (Z / Y) from a CIE xy value. */
88 {
90 }
91
93 {
95 float S[3],
X[3], Z[3], Xw, Zw;
96
100
104
107
108 /* S = XYZ^-1 * W */
109 for (
int i = 0;
i < 3;
i++) {
113 }
114
116
117 for (
int i = 0;
i < 3;
i++)
119
120 /* M = [Sc * XYZc] */
121 for (
int i = 0;
i < 3;
i++) {
125 }
126
128 }
129
131 {
135 }
136
137 /* Matrix used in CAT16, a revised one-step linear transform method */
139 { 0.401288f, 0.650173f, -0.051461f },
140 { -0.250268f, 1.204414f, 0.045854f },
141 { -0.002079f, 0.048952f, 0.953127f },
142 }};
143
145 { 1.862068f, -1.011255f, 0.149187f },
146 { 0.387527f, 0.621447f, -0.008974f },
147 { -0.015841f, -0.034123f, 1.049964f },
148 }};
149
150 // M := M * XYZd<-XYZs
154 {
161
163 return;
164
165 // Linear "von Kries" method, adapted from CIECAM16
166 // http://www.brucelindbloom.com/index.html?Eqn_ChromAdapt.html
167
168 for (
int i = 0;
i < 3;
i++) {
169 // source cone
173
174 // dest cone
178 }
179
180 // tmp := I * [Cd/Cs] * Ma
181 for (
int i = 0;
i < 3;
i++)
183
185
186 // M := M * Ma^-1 * tmp
189 }
190
194 {
199 };
200
206 }
207
210 .y = {3290, 10000}
211 };
212
214 { 0.40024f, 0.70760f, -0.08081f },
215 { -0.22630f, 1.16532f, 0.04570f },
216 { 0.00000f, 0.00000f, 0.91822f },
217 }};
218
220 {
221 const float c = 0.04f;
// 4% crosstalk
227 }};
228
230
231 // Apply chromatic adaptation to D65 if the input white point differs
233
236 return m;
237 }
238
240 {
244 }
245
246 /* Test the sign of 'p' relative to the line 'ab' (barycentric coordinates) */
248 {
251 }
252
253
254 /* Test if a point is entirely inside a gamut */
257 {
261
262 bool has_neg = d1 < 0 || d2 < 0 || d3 < 0,
263 has_pos = d1 > 0 || d2 > 0 || d3 > 0;
264
265 return !(has_neg && has_pos);
266 }
267
269 {
273 }
274
276 0.0000000e+00
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395 5.1927219e+03
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396 5.5867972e+03
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397 6.0117223e+03
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401 8.0741191e+03
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f,
404 1e4f, /* extra padding to avoid out of bounds access */
405 };