Visual Servoing Platform version 3.7.0
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testDisplacement.cpp
1/*
2 * ViSP, open source Visual Servoing Platform software.
3 * Copyright (C) 2005 - 2024 by Inria. All rights reserved.
4 *
5 * This software is free software; you can redistribute it and/or modify
6 * it under the terms of the GNU General Public License as published by
7 * the Free Software Foundation; either version 2 of the License, or
8 * (at your option) any later version.
9 * See the file LICENSE.txt at the root directory of this source
10 * distribution for additional information about the GNU GPL.
11 *
12 * For using ViSP with software that can not be combined with the GNU
13 * GPL, please contact Inria about acquiring a ViSP Professional
14 * Edition License.
15 *
16 * See https://visp.inria.fr for more information.
17 *
18 * This software was developed at:
19 * Inria Rennes - Bretagne Atlantique
20 * Campus Universitaire de Beaulieu
21 * 35042 Rennes Cedex
22 * France
23 *
24 * If you have questions regarding the use of this file, please contact
25 * Inria at visp@inria.fr
26 *
27 * This file is provided AS IS with NO WARRANTY OF ANY KIND, INCLUDING THE
28 * WARRANTY OF DESIGN, MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE.
29 *
30 * Description:
31 * Tests transformation within various representations of rotation.
32 */
33
39
40#include <stdio.h>
41#include <stdlib.h>
42#include <visp3/core/vpDebug.h>
43#include <visp3/core/vpMath.h>
44#include <visp3/core/vpRotationMatrix.h>
45#include <visp3/core/vpThetaUVector.h>
46#include <visp3/vision/vpHomography.h>
47
48#ifdef ENABLE_VISP_NAMESPACE
49using namespace VISP_NAMESPACE_NAME;
50#endif
51
52bool test(const std::string &s, const vpHomography &H, const std::vector<double> &bench)
53{
54 static unsigned int cpt = 0;
55 std::cout << "** Test " << ++cpt << std::endl;
56 std::cout << s << "(" << H.getRows() << "," << H.getCols() << ") = \n[" << H << "]" << std::endl;
57 if (bench.size() != H.size()) {
58 std::cout << "Test fails: bad size wrt bench" << std::endl;
59 return false;
60 }
61 for (unsigned int i = 0; i < H.size(); i++) {
62 if (std::fabs(H.data[i] - bench[i]) > std::fabs(H.data[i]) * std::numeric_limits<double>::epsilon()) {
63 std::cout << "Test fails: bad content" << std::endl;
64 return false;
65 }
66 }
67
68 return true;
69}
70
71int main()
72{
73#if (defined(VISP_HAVE_LAPACK) || defined(VISP_HAVE_EIGEN3) || defined(VISP_HAVE_OPENCV))
74 try {
75 {
77 H.eye();
78 std::vector<double> bench(9, 0);
79 bench[0] = bench[4] = bench[8] = 1.;
80 int err = 1;
81 if (test("H", H, bench) == false)
82 return err;
83 if (test("H", H / H[2][2], bench) == false)
84 return err;
85 }
86 {
88
89 std::cout << "Initialization " << std::endl;
90 // std::cout << tu << std::endl ;
91
92 std::cout << "From vpThetaUVector to vpRotationMatrix " << std::endl;
94
95 // pure rotation
97 M.insert(R);
98
99 std::cout << "M" << std::endl << M << std::endl;
100 vpPlane p(0, 0, 1, 1);
101
102 vpHomography H(M, p);
103
104 std::cout << "H" << std::endl << H << std::endl;
105
106 vpColVector n;
108
109 H.computeDisplacement(R, T, n);
110
111 std::cout << "R" << std::endl << R;
112 std::cout << "T" << std::endl << T.t() << std::endl;
113 std::cout << "n" << std::endl << n.t() << std::endl;
114 }
115 std::cout << "------------------------------------------------------" << std::endl;
116
117 {
119
120 std::cout << "Initialization " << std::endl;
121 // std::cout << tu << std::endl ;
122
123 std::cout << "From vpThetaUVector to vpRotationMatrix " << std::endl;
125
126 // pure rotation
128 M.insert(R);
129
130 M[0][3] = 0.21;
131 M[1][3] = 0.31;
132 M[2][3] = 0.5;
133
134 std::cout << "M" << std::endl << M << std::endl;
135 vpPlane p(0, 0, 1, 1);
136
137 vpHomography H(M, p);
138
139 std::cout << "H" << std::endl << H << std::endl;
140
141 vpColVector n;
143
144 H.computeDisplacement(R, T, n);
145
146 std::cout << "R" << std::endl << R;
147 std::cout << "T" << std::endl << T.t() << std::endl;
148 std::cout << "n" << std::endl << n.t() << std::endl;
149 }
150
151 std::cout << "------------------------------------------------------" << std::endl;
152 {
154
156
157 // pure rotation
159 M.insert(R);
160
161 M[0][3] = 0.21;
162 M[1][3] = -0.31;
163 M[2][3] = 0.5;
164
165 std::cout << "M" << std::endl << M << std::endl;
166 vpPlane p(0.4, -0.5, 0.5, 1);
167
168 vpHomography H(M, p);
169
170 std::cout << "H" << std::endl << H << std::endl;
171
172 vpColVector n;
174 H.computeDisplacement(R, T, n);
175
176 std::cout << "R" << std::endl << R;
177 std::cout << "T" << std::endl << T.t() << std::endl;
178 std::cout << "n" << std::endl << n.t() << std::endl;
179
180 vpPlane p1(n[0], n[1], n[2], 1.0);
181 H.buildFrom(R, T, p1);
182 std::cout << "H" << std::endl << H << std::endl;
183 }
184 std::cout << "All tests succeed" << std::endl;
185 return EXIT_SUCCESS;
186 }
187 catch (const vpException &e) {
188 std::cout << "Catch an exception: " << e << std::endl;
189 return EXIT_FAILURE;
190 }
191#else
192 std::cout << "Cannot run this example: install Lapack, Eigen3 or OpenCV" << std::endl;
193 return EXIT_SUCCESS;
194#endif
195}
unsigned int getCols() const
Definition vpArray2D.h:423
Type * data
Address of the first element of the data array.
Definition vpArray2D.h:149
unsigned int size() const
Return the number of elements of the 2D array.
Definition vpArray2D.h:435
unsigned int getRows() const
Definition vpArray2D.h:433
Implementation of column vector and the associated operations.
vpRowVector t() const
error that can be emitted by ViSP classes.
Definition vpException.h:60
Implementation of an homogeneous matrix and operations on such kind of matrices.
void insert(const vpRotationMatrix &R)
Implementation of an homography and operations on homographies.
void computeDisplacement(vpRotationMatrix &aRb, vpTranslationVector &atb, vpColVector &n)
vpHomography & buildFrom(const vpRotationMatrix &aRb, const vpTranslationVector &atb, const vpPlane &bP)
Construction from translation and rotation and a plane.
static double rad(double deg)
Definition vpMath.h:129
This class defines the container for a plane geometrical structure.
Definition vpPlane.h:56
Implementation of a rotation matrix and operations on such kind of matrices.
Implementation of a rotation vector as axis-angle minimal representation.
Class that consider the case of a translation vector.