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File: bindings/python/crocoddyl/core/states/euclidean.cpp Lines: 22 22 100.0 %
Date: 2024-02-13 11:12:33 Branches: 19 38 50.0 %

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///////////////////////////////////////////////////////////////////////////////
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// BSD 3-Clause License
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//
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// Copyright (C) 2019-2023, LAAS-CNRS, University of Edinburgh
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//                          Heriot-Watt University
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// Copyright note valid unless otherwise stated in individual files.
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// All rights reserved.
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///////////////////////////////////////////////////////////////////////////////
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#include "crocoddyl/core/states/euclidean.hpp"
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#include "python/crocoddyl/core/core.hpp"
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#include "python/crocoddyl/core/state-base.hpp"
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#include "python/crocoddyl/utils/copyable.hpp"
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namespace crocoddyl {
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namespace python {
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void exposeStateEuclidean() {
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  bp::register_ptr_to_python<boost::shared_ptr<StateVector> >();
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  bp::class_<StateVector, bp::bases<StateAbstract> >(
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      "StateVector",
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      "Euclidean state vector.\n\n"
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      "For this type of states, the difference and integrate operators are "
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      "described by\n"
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      "arithmetic subtraction and addition operations, respectively. Due to "
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      "the Euclidean\n"
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      "point and its velocity lie in the same space, all Jacobians are "
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      "described throught\n"
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      "the identity matrix.",
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      bp::init<int>(bp::args("self", "nx"),
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                    "Initialize the vector dimension.\n\n"
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                    ":param nx: dimension of state"))
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      .def("zero", &StateVector::zero, bp::args("self"),
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           "Return a zero reference state.\n\n"
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           ":return zero reference state")
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      .def("rand", &StateVector::rand, bp::args("self"),
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           "Return a random reference state.\n\n"
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           ":return random reference state")
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      .def("diff", &StateVector::diff_dx, bp::args("self", "x0", "x1"),
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           "Operator that differentiates the two state points.\n\n"
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           "It returns the value of x1 [-] x0 operation. Due to a state vector "
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           "lies in\n"
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           "the Euclidean space, this operator is defined with arithmetic "
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           "subtraction.\n"
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           ":param x0: current state (dim state.nx()).\n"
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           ":param x1: next state (dim state.nx()).\n"
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           ":return x1 - x0 value (dim state.nx()).")
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      .def("integrate", &StateVector::integrate_x, bp::args("self", "x", "dx"),
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           "Operator that integrates the current state.\n\n"
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           "It returns the value of x [+] dx operation. Due to a state vector "
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           "lies in\n"
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           "the Euclidean space, this operator is defined with arithmetic "
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           "addition.\n"
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           "Futhermore there is no timestep here (i.e. dx = v*dt), note this "
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           "if you're\n"
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           "integrating a velocity v during an interval dt.\n"
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           ":param x: current state (dim state.nx()).\n"
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           ":param dx: displacement of the state (dim state.nx()).\n"
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           ":return x + dx value (dim state.nx()).")
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      .def(
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          "Jdiff", &StateVector::Jdiff_Js,
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          Jdiffs(
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              bp::args("self", "x0", "x1", "firstsecond"),
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              "Compute the partial derivatives of arithmetic substraction.\n\n"
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              "Both Jacobian matrices are represented throught an identity "
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              "matrix, with the exception\n"
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              "that the first partial derivatives (w.r.t. x0) has negative "
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              "signed. By default, this\n"
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              "function returns the derivatives of the first and second "
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              "argument (i.e.\n"
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              "firstsecond='both'). However we ask for a specific partial "
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              "derivative by setting\n"
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              "firstsecond='first' or firstsecond='second'.\n"
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              ":param x0: current state (dim state.nx()).\n"
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              ":param x1: next state (dim state.nx()).\n"
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              ":param firstsecond: derivative w.r.t x0 or x1 or both\n"
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              ":return the partial derivative(s) of the diff(x0, x1) function"))
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      .def("Jintegrate", &StateVector::Jintegrate_Js,
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           Jintegrates(
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               bp::args("self", "x", "dx", "firstsecond"),
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               "Compute the partial derivatives of arithmetic addition.\n\n"
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               "Both Jacobian matrices are represented throught an identity "
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               "matrix. By default, this\n"
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               "function returns the derivatives of the first and second "
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               "argument (i.e.\n"
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               "firstsecond='both'). However we ask for a specific partial "
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               "derivative by setting\n"
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               "firstsecond='first' or firstsecond='second'.\n"
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               ":param x: current state (dim state.nx()).\n"
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               ":param dx: displacement of the state (dim state.nx()).\n"
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               ":param firstsecond: derivative w.r.t x or dx or both\n"
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               ":return the partial derivative(s) of the integrate(x, dx) "
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               "function"))
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      .def("JintegrateTransport", &StateVector::JintegrateTransport,
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           bp::args("self", "x", "dx", "Jin", "firstsecond"),
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           "Parallel transport from integrate(x, dx) to x.\n\n"
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           "This function performs the parallel transportation of an input "
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           "matrix whose columns\n"
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           "are expressed in the tangent space at integrate(x, dx) to the "
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           "tangent space at x point\n"
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           ":param x: state point (dim. state.nx).\n"
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           ":param dx: velocity vector (dim state.ndx).\n"
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           ":param Jin: input matrix (number of rows = state.nv).\n"
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           ":param firstsecond: derivative w.r.t x or dx")
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      .def(CopyableVisitor<StateVector>());
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}
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}  // namespace python
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}  // namespace crocoddyl