AutoStepME< xType, yType, zType, Instance > Class Template Reference

Automatic multi-steps integration algorithm with Modified Euler scheme. More...

#include <autostepme.h>

List of all members.

Public Types
typedef int(Instance::*)	pTgDyDz (xType const &x, yType const &y, zType const &z, xType const &dx, yType &dy, zType &dz) const
typedef REAL(Instance::*)	pCalcErr (yType const &Ey, yType const &y_high, zType const &Ez, zType const &z_high) const
Public Member Functions
	AutoStepME (IntegSchemesCtes const &ISC)
int	Solve (Instance const *p2Inst, pTgDyDz tg_dy_dz, pCalcErr calc_error, xType &x, yType &y, zType &z, xType const &Dx)
	Solve the DAS.
std::string	Results ()
Private Attributes
int	_maxSS
	Max number of sub-steps.
REAL	_STOL
	Local truncation error tolerance.
REAL	_dTini
	Initial "pseudo-time" increment.
REAL	_mMin
	Lower bound for step-size multiplier.
REAL	_mMax
	Upper bound for step-size multiplier.
std::ostringstream	_results

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Detailed Description

template<typename xType, typename yType, typename zType, typename Instance>
class AutoStepME< xType, yType, zType, Instance >

Automatic multi-steps integration algorithm with Modified Euler scheme.

Definition at line 45 of file autostepme.h.

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Member Function Documentation

template<typename xType, typename yType, typename zType, typename Instance>

int AutoStepME< xType, yType, zType, Instance >::Solve	(	Instance const *	p2Inst,
		pTgDyDz	tg_dy_dz,
		pCalcErr	calc_error,
		xType &	x,
		yType &	y,
		zType &	z,
		xType const &	Dx
	)			[inline]

Solve the DAS.

Parameters:

x,y,z

In/Out Actual states that will evolve until the final state x+Dx

Returns:

the number of iterations taken, -1 if failed or -2 if stopped by tg_dy_dz

Definition at line 66 of file autostepme.h.

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The documentation for this class was generated from the following file:

• numerical/autostepme.h

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