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1/*
2 [auto_generated]
3 boost/numeric/odeint/integrate/integrate_n_steps.hpp
4
5 [begin_description]
6 Integration of n steps with constant time size. Adaptive and dense-output methods are fully supported.
7 [end_description]
8
9 Copyright 2009-2011 Karsten Ahnert
10 Copyright 2009-2011 Mario Mulansky
11
12 Distributed under the Boost Software License, Version 1.0.
13 (See accompanying file LICENSE_1_0.txt or
14 copy at http://www.boost.org/LICENSE_1_0.txt)
15 */
16
17
18#ifndef BOOST_NUMERIC_ODEINT_INTEGRATE_INTEGRATE_N_STEPS_HPP_INCLUDED
19#define BOOST_NUMERIC_ODEINT_INTEGRATE_INTEGRATE_N_STEPS_HPP_INCLUDED
20
21#include <boost/type_traits/is_same.hpp>
22
23#include <boost/numeric/odeint/stepper/stepper_categories.hpp>
24#include <boost/numeric/odeint/iterator/integrate/null_observer.hpp>
25#include <boost/numeric/odeint/iterator/integrate/detail/integrate_n_steps.hpp>
26
27namespace boost {
28namespace numeric {
29namespace odeint {
30
31
32/*
33 * Integrates n steps
34 *
35 * the two overloads are needed in order to solve the forwarding problem
36 */
37template< class Stepper , class System , class State , class Time , class Observer>
38Time integrate_n_steps(
39 Stepper stepper , System system , State &start_state ,
40 Time start_time , Time dt , size_t num_of_steps ,
41 Observer observer )
42{
43 typedef typename odeint::unwrap_reference< Stepper >::type::stepper_category stepper_category;
44 return detail::integrate_n_steps(
45 stepper , system , start_state ,
46 start_time , dt , num_of_steps ,
47 observer , stepper_category() );
48}
49
50/**
51 * \brief Solves the forwarding problem, can be called with Boost.Range as start_state.
52 */
53template< class Stepper , class System , class State , class Time , class Observer >
54Time integrate_n_steps(
55 Stepper stepper , System system , const State &start_state ,
56 Time start_time , Time dt , size_t num_of_steps ,
57 Observer observer )
58{
59 typedef typename odeint::unwrap_reference< Stepper >::type::stepper_category stepper_category;
60 return detail::integrate_n_steps(
61 stepper , system , start_state ,
62 start_time , dt , num_of_steps ,
63 observer , stepper_category() );
64}
65
66
67/**
68 * \brief The same function as above, but without observer calls.
69 */
70template< class Stepper , class System , class State , class Time >
71Time integrate_n_steps(
72 Stepper stepper , System system , State &start_state ,
73 Time start_time , Time dt , size_t num_of_steps )
74{
75 return integrate_n_steps( stepper , system , start_state , start_time , dt , num_of_steps , null_observer() );
76}
77
78/**
79 * \brief Solves the forwarding problem, can be called with Boost.Range as start_state.
80 */
81template< class Stepper , class System , class State , class Time >
82Time integrate_n_steps(
83 Stepper stepper , System system , const State &start_state ,
84 Time start_time , Time dt , size_t num_of_steps )
85{
86 return integrate_n_steps( stepper , system , start_state , start_time , dt , num_of_steps , null_observer() );
87}
88
89
90
91/************* DOXYGEN *************/
92 /**
93 * \fn Time integrate_n_steps( Stepper stepper , System system , State &start_state , Time start_time , Time dt , size_t num_of_steps , Observer observer )
94 * \brief Integrates the ODE with constant step size.
95 *
96 * This function is similar to integrate_const. The observer is called at
97 * equidistant time intervals t0 + n*dt.
98 * If the Stepper is a normal stepper without step size control, dt is also
99 * used for the numerical scheme. If a ControlledStepper is provided, the
100 * algorithm might reduce the step size to meet the error bounds, but it is
101 * ensured that the observer is always called at equidistant time points
102 * t0 + n*dt. If a DenseOutputStepper is used, the step size also may vary
103 * and the dense output is used to call the observer at equidistant time
104 * points. The final integration time is always t0 + num_of_steps*dt.
105 *
106 * \param stepper The stepper to be used for numerical integration.
107 * \param system Function/Functor defining the rhs of the ODE.
108 * \param start_state The initial condition x0.
109 * \param start_time The initial time t0.
110 * \param dt The time step between observer calls, _not_ necessarily the
111 * time step of the integration.
112 * \param num_of_steps Number of steps to be performed
113 * \param observer Function/Functor called at equidistant time intervals.
114 * \return The number of steps performed.
115 */
116
117
118
119} // namespace odeint
120} // namespace numeric
121} // namespace boost
122
123
124
125#endif // BOOST_NUMERIC_ODEINT_INTEGRATE_INTEGRATE_N_STEPS_HPP_INCLUDED