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LSST Data Management Base Package
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_matrix3d.cc
Go to the documentation of this file.
1/*
2 * This file is part of sphgeom.
3 *
4 * Developed for the LSST Data Management System.
5 * This product includes software developed by the LSST Project
6 * (http://www.lsst.org).
7 * See the COPYRIGHT file at the top-level directory of this distribution
8 * for details of code ownership.
9 *
10 * This software is dual licensed under the GNU General Public License and also
11 * under a 3-clause BSD license. Recipients may choose which of these licenses
12 * to use; please see the files gpl-3.0.txt and/or bsd_license.txt,
13 * respectively. If you choose the GPL option then the following text applies
14 * (but note that there is still no warranty even if you opt for BSD instead):
15 *
16 * This program is free software: you can redistribute it and/or modify
17 * it under the terms of the GNU General Public License as published by
18 * the Free Software Foundation, either version 3 of the License, or
19 * (at your option) any later version.
20 *
21 * This program is distributed in the hope that it will be useful,
22 * but WITHOUT ANY WARRANTY; without even the implied warranty of
23 * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
24 * GNU General Public License for more details.
25 *
26 * You should have received a copy of the GNU General Public License
27 * along with this program. If not, see <http://www.gnu.org/licenses/>.
28 */
29#include "pybind11/pybind11.h"
30
31#include "lsst/sphgeom/python.h"
32
35
36namespace py = pybind11;
37using namespace pybind11::literals;
38
39namespace lsst {
40namespace sphgeom {
41
42namespace {
43Vector3d getRow(Matrix3d const &self, py::int_ row) {
44 return self.getRow(static_cast<int>(python::convertIndex(3, row)));
45}
46}
47
48template <>
50 cls.def(py::init<>());
51 cls.def(py::init<double, double, double, double, double, double, double,
52 double, double>(),
53 "m00"_a, "m01"_a, "m02"_a, "m10"_a, "m11"_a, "m12"_a, "m20"_a,
54 "m21"_a, "m22"_a);
55 cls.def(py::init<Vector3d const &>(), "diagonal"_a);
56 cls.def(py::init<double>(), "scale"_a);
57 cls.def(py::init<Matrix3d const &>(), "matrix"_a);
58
59 cls.def("__eq__", &Matrix3d::operator==, py::is_operator());
60 cls.def("__ne__", &Matrix3d::operator!=, py::is_operator());
61
62 // Add bounds checking to getRow and getColumn
63 cls.def("getRow", &getRow, "row"_a);
64 cls.def("getColumn",
65 [](Matrix3d const &self, py::int_ col) {
66 return self.getColumn(
67 static_cast<int>(python::convertIndex(3, col)));
68 },
69 "col"_a);
70
71 cls.def("__len__", [](Matrix3d const &self) { return py::int_(3); });
72 cls.def("__getitem__", &getRow, py::is_operator());
73 cls.def("__getitem__",
74 [](Matrix3d const &self, py::tuple t) {
75 if (t.size() > 2) {
76 throw py::index_error("Too many indexes for Matrix3d");
77 } else if (t.size() == 0) {
78 return py::cast(self);
79 } else if (t.size() == 1) {
80 return py::cast(getRow(self, t[0].cast<py::int_>()));
81 }
82 return py::cast(
83 self(python::convertIndex(3, t[0].cast<py::int_>()),
84 python::convertIndex(3, t[1].cast<py::int_>())));
85 },
86 py::is_operator());
87
88 cls.def("inner", &Matrix3d::inner, "matrix"_a);
89 cls.def("getSquaredNorm", &Matrix3d::getSquaredNorm);
90 cls.def("getNorm", &Matrix3d::getNorm);
91
92 cls.def("__mul__",
93 (Vector3d(Matrix3d::*)(Vector3d const &) const) &
94 Matrix3d::operator*,
95 "vector"_a, py::is_operator());
96 cls.def("__mul__",
97 (Matrix3d(Matrix3d::*)(Matrix3d const &) const) &
98 Matrix3d::operator*,
99 "matrix"_a, py::is_operator());
100 cls.def("__add__", &Matrix3d::operator+, py::is_operator());
101 cls.def("__sub__", &Matrix3d::operator-, py::is_operator());
102
103 cls.def("cwiseProduct", &Matrix3d::cwiseProduct);
104 cls.def("transpose", &Matrix3d::transpose);
105 cls.def("inverse", &Matrix3d::inverse);
106
107 cls.def("__str__", [](Matrix3d const &self) {
108 return py::str("[[{!s}, {!s}, {!s}],\n"
109 " [{!s}, {!s}, {!s}],\n"
110 " [{!s}, {!s}, {!s}]]")
111 .format(self(0, 0), self(0, 1), self(0, 2), self(1, 0),
112 self(1, 1), self(1, 2), self(2, 0), self(2, 1),
113 self(2, 2));
114 });
115 cls.def("__repr__", [](Matrix3d const &self) {
116 return py::str("Matrix3d({!r}, {!r}, {!r},\n"
117 " {!r}, {!r}, {!r},\n"
118 " {!r}, {!r}, {!r})")
119 .format(self(0, 0), self(0, 1), self(0, 2), self(1, 0),
120 self(1, 1), self(1, 2), self(2, 0), self(2, 1),
121 self(2, 2));
122 });
123 cls.def("__reduce__", [cls](Matrix3d const &self) {
124 auto args = py::make_tuple(self(0, 0), self(0, 1), self(0, 2),
125 self(1, 0), self(1, 1), self(1, 2),
126 self(2, 0), self(2, 1), self(2, 2));
127 return py::make_tuple(cls, args);
128 });
129}
130
131} // sphgeom
132} // lsst
This file contains a class representing 3x3 real matrices.
A 3x3 matrix with real entries stored in double precision.
Definition Matrix3d.h:45
Matrix3d inverse() const
inverse returns the inverse of this matrix.
Definition Matrix3d.h:159
double getNorm() const
getNorm returns the L2 (Frobenius) norm of this matrix.
Definition Matrix3d.h:112
double inner(Matrix3d const &m) const
inner returns the Frobenius inner product of this matrix with m.
Definition Matrix3d.h:101
Matrix3d transpose() const
transpose returns the transpose of this matrix.
Definition Matrix3d.h:150
Matrix3d cwiseProduct(Matrix3d const &m) const
cwiseProduct returns the component-wise product of this matrix and m.
Definition Matrix3d.h:143
double getSquaredNorm() const
getSquaredNorm returns the Frobenius inner product of this matrix with itself.
Definition Matrix3d.h:109
Vector3d is a vector in ℝ³ with components stored in double precision.
Definition Vector3d.h:51
ptrdiff_t convertIndex(ptrdiff_t len, pybind11::int_ i)
Convert a Python index i over a sequence with length len to a non-negative (C++ style) index,...
Definition utils.h:47
void defineClass(Pybind11Class &cls)
int row
Definition CR.cc:145
int col
Definition CR.cc:144