MittelmannDistCntrlNeumB2 Class Reference

Class implementating Example 5. More...

#include <MittelmannDistCntrlNeumB.hpp>

Inheritance diagram for MittelmannDistCntrlNeumB2:

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Collaboration diagram for MittelmannDistCntrlNeumB2:

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List of all members.

Public Member Functions
	MittelmannDistCntrlNeumB2 ()
virtual	~MittelmannDistCntrlNeumB2 ()
virtual bool	InitializeProblem (Index N)
	Initialize internal parameters, where N is a parameter determining the problme size.
Protected Member Functions
virtual Number	y_d_cont (Number x1, Number x2) const
	Target profile function for y.
virtual Number	fint_cont (Number x1, Number x2, Number y, Number u) const
	Integrant in objective function.
virtual Number	fint_cont_dy (Number x1, Number x2, Number y, Number u) const
	First partial derivative of fint_cont w.r.t.
virtual Number	fint_cont_du (Number x1, Number x2, Number y, Number u) const
	First partial derivative of fint_cont w.r.t.
virtual Number	fint_cont_dydy (Number x1, Number x2, Number y, Number u) const
	Second partial derivative of fint_cont w.r.t.
virtual bool	fint_cont_dydy_alwayszero () const
	returns true if second partial derivative of fint_cont w.r.t.
virtual Number	fint_cont_dudu (Number x1, Number x2, Number y, Number u) const
	Second partial derivative of fint_cont w.r.t.
virtual bool	fint_cont_dudu_alwayszero () const
	returns true if second partial derivative of fint_cont w.r.t.
virtual Number	fint_cont_dydu (Number x1, Number x2, Number y, Number u) const
	Second partial derivative of fint_cont w.r.t.
virtual bool	fint_cont_dydu_alwayszero () const
	returns true if second partial derivative of fint_cont w.r.t.
virtual Number	d_cont (Number x1, Number x2, Number y, Number u) const
	Forcing function for the elliptic equation.
virtual Number	d_cont_dy (Number x1, Number x2, Number y, Number u) const
	First partial derivative of forcing function w.r.t.
virtual Number	d_cont_du (Number x1, Number x2, Number y, Number u) const
	First partial derivative of forcing function w.r.t.
virtual Number	d_cont_dydy (Number x1, Number x2, Number y, Number u) const
	Second partial derivative of forcing function w.r.t y,y.
virtual bool	d_cont_dydy_alwayszero () const
	returns true if second partial derivative of d_cont w.r.t.
virtual Number	d_cont_dudu (Number x1, Number x2, Number y, Number u) const
	Second partial derivative of forcing function w.r.t.
virtual bool	d_cont_dudu_alwayszero () const
	returns true if second partial derivative of d_cont w.r.t.
virtual Number	d_cont_dydu (Number x1, Number x2, Number y, Number u) const
	Second partial derivative of forcing function w.r.t.
virtual bool	d_cont_dydu_alwayszero () const
	returns true if second partial derivative of d_cont w.r.t.
Private Member Functions
hide implicitly defined contructors copy operators
	MittelmannDistCntrlNeumB2 (const MittelmannDistCntrlNeumB2 &)
MittelmannDistCntrlNeumB2 &	operator= (const MittelmannDistCntrlNeumB2 &)
	Overloaded Equals Operator.
Private Attributes
const Number	pi_
	Value of pi (made available for convenience).

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Detailed Description

Class implementating Example 5.

Definition at line 396 of file MittelmannDistCntrlNeumB.hpp.

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Constructor & Destructor Documentation

MittelmannDistCntrlNeumB2::MittelmannDistCntrlNeumB2

(

)

[inline]

Definition at line 399 of file MittelmannDistCntrlNeumB.hpp.

virtual MittelmannDistCntrlNeumB2::~MittelmannDistCntrlNeumB2

(

)

[inline, virtual]

Definition at line 404 of file MittelmannDistCntrlNeumB.hpp.

MittelmannDistCntrlNeumB2::MittelmannDistCntrlNeumB2

(

const MittelmannDistCntrlNeumB2 &

)

[private]

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Member Function Documentation

virtual bool MittelmannDistCntrlNeumB2::InitializeProblem

(

Index

N

)

[inline, virtual]

Initialize internal parameters, where N is a parameter determining the problme size.

This returns false, if N has an invalid value.

Implements RegisteredTNLP.

Definition at line 407 of file MittelmannDistCntrlNeumB.hpp.

virtual Number MittelmannDistCntrlNeumB2::y_d_cont	(	Number	x1,
		Number	x2
	)			const [inline, protected, virtual]

Target profile function for y.

Implements MittelmannDistCntrlNeumBBase.

Definition at line 428 of file MittelmannDistCntrlNeumB.hpp.

virtual Number MittelmannDistCntrlNeumB2::fint_cont	(	Number	x1,
		Number	x2,
		Number	y,
		Number	u
	)			const [inline, protected, virtual]

Integrant in objective function.

Implements MittelmannDistCntrlNeumBBase.

Definition at line 433 of file MittelmannDistCntrlNeumB.hpp.

virtual Number MittelmannDistCntrlNeumB2::fint_cont_dy	(	Number	x1,
		Number	x2,
		Number	y,
		Number	u
	)			const [inline, protected, virtual]

First partial derivative of fint_cont w.r.t.

y

Implements MittelmannDistCntrlNeumBBase.

Definition at line 439 of file MittelmannDistCntrlNeumB.hpp.

virtual Number MittelmannDistCntrlNeumB2::fint_cont_du	(	Number	x1,
		Number	x2,
		Number	y,
		Number	u
	)			const [inline, protected, virtual]

First partial derivative of fint_cont w.r.t.

u

Implements MittelmannDistCntrlNeumBBase.

Definition at line 445 of file MittelmannDistCntrlNeumB.hpp.

virtual Number MittelmannDistCntrlNeumB2::fint_cont_dydy	(	Number	x1,
		Number	x2,
		Number	y,
		Number	u
	)			const [inline, protected, virtual]

Second partial derivative of fint_cont w.r.t.

y,y

Implements MittelmannDistCntrlNeumBBase.

Definition at line 450 of file MittelmannDistCntrlNeumB.hpp.

virtual bool MittelmannDistCntrlNeumB2::fint_cont_dydy_alwayszero

(

)

const [inline, protected, virtual]

returns true if second partial derivative of fint_cont w.r.t.

y,y is always zero.

Implements MittelmannDistCntrlNeumBBase.

Definition at line 456 of file MittelmannDistCntrlNeumB.hpp.

virtual Number MittelmannDistCntrlNeumB2::fint_cont_dudu	(	Number	x1,
		Number	x2,
		Number	y,
		Number	u
	)			const [inline, protected, virtual]

Second partial derivative of fint_cont w.r.t.

u,u

Implements MittelmannDistCntrlNeumBBase.

Definition at line 461 of file MittelmannDistCntrlNeumB.hpp.

virtual bool MittelmannDistCntrlNeumB2::fint_cont_dudu_alwayszero

(

)

const [inline, protected, virtual]

returns true if second partial derivative of fint_cont w.r.t.

u,u is always zero.

Implements MittelmannDistCntrlNeumBBase.

Definition at line 467 of file MittelmannDistCntrlNeumB.hpp.

virtual Number MittelmannDistCntrlNeumB2::fint_cont_dydu	(	Number	x1,
		Number	x2,
		Number	y,
		Number	u
	)			const [inline, protected, virtual]

Second partial derivative of fint_cont w.r.t.

y,u

Implements MittelmannDistCntrlNeumBBase.

Definition at line 472 of file MittelmannDistCntrlNeumB.hpp.

virtual bool MittelmannDistCntrlNeumB2::fint_cont_dydu_alwayszero

(

)

const [inline, protected, virtual]

returns true if second partial derivative of fint_cont w.r.t.

y,u is always zero.

Implements MittelmannDistCntrlNeumBBase.

Definition at line 478 of file MittelmannDistCntrlNeumB.hpp.

virtual Number MittelmannDistCntrlNeumB2::d_cont	(	Number	x1,
		Number	x2,
		Number	y,
		Number	u
	)			const [inline, protected, virtual]

Forcing function for the elliptic equation.

Implements MittelmannDistCntrlNeumBBase.

Definition at line 483 of file MittelmannDistCntrlNeumB.hpp.

virtual Number MittelmannDistCntrlNeumB2::d_cont_dy	(	Number	x1,
		Number	x2,
		Number	y,
		Number	u
	)			const [inline, protected, virtual]

First partial derivative of forcing function w.r.t.

y

Implements MittelmannDistCntrlNeumBBase.

Definition at line 488 of file MittelmannDistCntrlNeumB.hpp.

virtual Number MittelmannDistCntrlNeumB2::d_cont_du	(	Number	x1,
		Number	x2,
		Number	y,
		Number	u
	)			const [inline, protected, virtual]

First partial derivative of forcing function w.r.t.

u

Implements MittelmannDistCntrlNeumBBase.

Definition at line 493 of file MittelmannDistCntrlNeumB.hpp.

virtual Number MittelmannDistCntrlNeumB2::d_cont_dydy	(	Number	x1,
		Number	x2,
		Number	y,
		Number	u
	)			const [inline, protected, virtual]

Second partial derivative of forcing function w.r.t y,y.

Implements MittelmannDistCntrlNeumBBase.

Definition at line 498 of file MittelmannDistCntrlNeumB.hpp.

virtual bool MittelmannDistCntrlNeumB2::d_cont_dydy_alwayszero

(

)

const [inline, protected, virtual]

returns true if second partial derivative of d_cont w.r.t.

y,y is always zero.

Implements MittelmannDistCntrlNeumBBase.

Definition at line 504 of file MittelmannDistCntrlNeumB.hpp.

virtual Number MittelmannDistCntrlNeumB2::d_cont_dudu	(	Number	x1,
		Number	x2,
		Number	y,
		Number	u
	)			const [inline, protected, virtual]

Second partial derivative of forcing function w.r.t.

u,u

Implements MittelmannDistCntrlNeumBBase.

Definition at line 509 of file MittelmannDistCntrlNeumB.hpp.

virtual bool MittelmannDistCntrlNeumB2::d_cont_dudu_alwayszero

(

)

const [inline, protected, virtual]

returns true if second partial derivative of d_cont w.r.t.

y,y is always zero.

Implements MittelmannDistCntrlNeumBBase.

Definition at line 515 of file MittelmannDistCntrlNeumB.hpp.

virtual Number MittelmannDistCntrlNeumB2::d_cont_dydu	(	Number	x1,
		Number	x2,
		Number	y,
		Number	u
	)			const [inline, protected, virtual]

Second partial derivative of forcing function w.r.t.

y,u

Implements MittelmannDistCntrlNeumBBase.

Definition at line 520 of file MittelmannDistCntrlNeumB.hpp.

virtual bool MittelmannDistCntrlNeumB2::d_cont_dydu_alwayszero

(

)

const [inline, protected, virtual]

returns true if second partial derivative of d_cont w.r.t.

y,u is always zero.

Implements MittelmannDistCntrlNeumBBase.

Definition at line 526 of file MittelmannDistCntrlNeumB.hpp.

MittelmannDistCntrlNeumB2& MittelmannDistCntrlNeumB2::operator=

(

const MittelmannDistCntrlNeumB2 &

)

[private]

Overloaded Equals Operator.

Reimplemented from MittelmannDistCntrlNeumBBase.

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Member Data Documentation

const Number MittelmannDistCntrlNeumB2::pi_ [private]

Value of pi (made available for convenience).

Definition at line 537 of file MittelmannDistCntrlNeumB.hpp.

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

• /home/coin/svn-release/OptimizationSuite-1.1.0/Ipopt/examples/ScalableProblems/MittelmannDistCntrlNeumB.hpp