GCC Code Coverage Report


Directory: ./
File: src/dubins.cc
Date: 2024-08-10 11:29:48
Exec Total Coverage
Lines: 0 68 0.0%
Branches: 0 12 0.0%

Line Branch Exec Source
1 // Copyright (c) 2008-2014, Andrew Walker
2 //
3 // Permission is hereby granted, free of charge, to any person obtaining a copy
4 // of this software and associated documentation files (the "Software"), to deal
5 // in the Software without restriction, including without limitation the rights
6 // to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
7 // copies of the Software, and to permit persons to whom the Software is
8 // furnished to do so, subject to the following conditions:
9 //
10 // The above copyright notice and this permission notice shall be included in
11 // all copies or substantial portions of the Software.
12 //
13 // THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
14 // IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
15 // FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
16 // AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
17 // LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
18 // OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN
19 // THE SOFTWARE.
20
21 #include "dubins.hh"
22
23 #include <assert.h>
24 #include <math.h>
25
26 DubinsWord dubins_words[] = {
27 dubins_LSL, dubins_LSR, dubins_RSL, dubins_RSR, dubins_RLR, dubins_LRL,
28 };
29
30 /**
31 * Floating point modulus suitable for rings
32 *
33 * fmod doesn't behave correctly for angular quantities, this function does
34 */
35 double fmodr(double x, double y) { return x - y * floor(x / y); }
36
37 double mod2pi(double theta) { return fmodr(theta, 2 * M_PI); }
38
39 int dubins_LSL(double alpha, double beta, double d, double* outputs) {
40 UNPACK_INPUTS(alpha, beta);
41 double tmp0 = d + sa - sb;
42 double p_squared = 2 + (d * d) - (2 * c_ab) + (2 * d * (sa - sb));
43 if (p_squared < 0) {
44 return EDUBNOPATH;
45 }
46 double tmp1 = atan2((cb - ca), tmp0);
47 double t = mod2pi(-alpha + tmp1);
48 double p = sqrt(p_squared);
49 double q = mod2pi(beta - tmp1);
50 PACK_OUTPUTS(outputs);
51 return EDUBOK;
52 }
53
54 int dubins_RSR(double alpha, double beta, double d, double* outputs) {
55 UNPACK_INPUTS(alpha, beta);
56 double tmp0 = d - sa + sb;
57 double p_squared = 2 + (d * d) - (2 * c_ab) + (2 * d * (sb - sa));
58 if (p_squared < 0) {
59 return EDUBNOPATH;
60 }
61 double tmp1 = atan2((ca - cb), tmp0);
62 double t = mod2pi(alpha - tmp1);
63 double p = sqrt(p_squared);
64 double q = mod2pi(-beta + tmp1);
65 PACK_OUTPUTS(outputs);
66 return EDUBOK;
67 }
68
69 int dubins_LSR(double alpha, double beta, double d, double* outputs) {
70 UNPACK_INPUTS(alpha, beta);
71 double p_squared = -2 + (d * d) + (2 * c_ab) + (2 * d * (sa + sb));
72 if (p_squared < 0) {
73 return EDUBNOPATH;
74 }
75 double p = sqrt(p_squared);
76 double tmp2 = atan2((-ca - cb), (d + sa + sb)) - atan2(-2.0, p);
77 double t = mod2pi(-alpha + tmp2);
78 double q = mod2pi(-mod2pi(beta) + tmp2);
79 PACK_OUTPUTS(outputs);
80 return EDUBOK;
81 }
82
83 int dubins_RSL(double alpha, double beta, double d, double* outputs) {
84 UNPACK_INPUTS(alpha, beta);
85 double p_squared = (d * d) - 2 + (2 * c_ab) - (2 * d * (sa + sb));
86 if (p_squared < 0) {
87 return EDUBNOPATH;
88 }
89 double p = sqrt(p_squared);
90 double tmp2 = atan2((ca + cb), (d - sa - sb)) - atan2(2.0, p);
91 double t = mod2pi(alpha - tmp2);
92 double q = mod2pi(beta - tmp2);
93 PACK_OUTPUTS(outputs);
94 return EDUBOK;
95 }
96
97 int dubins_RLR(double alpha, double beta, double d, double* outputs) {
98 UNPACK_INPUTS(alpha, beta);
99 double tmp_rlr = (6. - d * d + 2 * c_ab + 2 * d * (sa - sb)) / 8.;
100 if (fabs(tmp_rlr) > 1) {
101 return EDUBNOPATH;
102 }
103 double p = mod2pi(2 * M_PI - acos(tmp_rlr));
104 double t = mod2pi(alpha - atan2(ca - cb, d - sa + sb) + mod2pi(p / 2.));
105 double q = mod2pi(alpha - beta - t + mod2pi(p));
106 PACK_OUTPUTS(outputs);
107 return EDUBOK;
108 }
109
110 int dubins_LRL(double alpha, double beta, double d, double* outputs) {
111 UNPACK_INPUTS(alpha, beta);
112 double tmp_lrl = (6. - d * d + 2 * c_ab + 2 * d * (-sa + sb)) / 8.;
113 if (fabs(tmp_lrl) > 1) {
114 return EDUBNOPATH;
115 }
116 double p = mod2pi(2 * M_PI - acos(tmp_lrl));
117 double t = mod2pi(-alpha - atan2(ca - cb, d + sa - sb) + p / 2.);
118 double q = mod2pi(mod2pi(beta) - alpha - t + mod2pi(p));
119 PACK_OUTPUTS(outputs);
120 return EDUBOK;
121 }
122