PolynomialRing< TPolynomXY, TRing > Class Template Reference

#include <polynomialRing.h>

Public Types
typedef TPolynomXY	PolynomXY
typedef TRing	RingType
Public Member Functions
	PolynomialRing (const RingType &ring)
additive Inverse

TPolynomXY	addInv (const TPolynomXY &polynom) const
TPolynomXY *	addInvReturnPtr (const TPolynomXY &polynom) const
void	addInvInPlace (TPolynomXY &polynom) const
add polynoms

TPolynomXY	add (const TPolynomXY &polynom1, const TPolynomXY &polynom2) const
TPolynomXY *	addReturnPtr (const TPolynomXY &polynom1, const TPolynomXY &polynom2) const
void	addInPlace (TPolynomXY &polynom1, const TPolynomXY &polynom2) const
scalar multiply

TPolynomXY	scalarMultiply (const typename TPolynomXY::CoefficientType scalar, const TPolynomXY &polynom) const
void	scalarMultiplyInPlace (const typename TPolynomXY::CoefficientType scalar, TPolynomXY &polynom) const
TPolynomXY *	scalarMultiplyRetPtr (const typename TPolynomXY::CoefficientType scalar, const TPolynomXY &polynom) const
Public Attributes
const RingType &	ring_ref_m
convert

template<class TPolynomXY_Type >
void	convertInPlace (TPolynomXY_Type &pxy) const
template<class TPolynomXY_SRC_Type , class TPolynomXY_DEST_Type >
static void	copyPolynomWithGivenEpsPrecision (const TPolynomXY_SRC_Type &srcPol, TPolynomXY_DEST_Type &destPol, int epsPrecision)

Detailed Description

template<class TPolynomXY, class TRing>
class PolynomialRing< TPolynomXY, TRing >

Note:: naja, fast ein Polynomring, multiplikation und division wird erst implementiert, wenn diese gebraucht wird. TODO Variablentyp für MAximalen Polynomgrad muss TPolynomXY vorgeben! TODO typedef tring und tpolynomxy ueberall gleich durchfuehren!

Definition at line 42 of file polynomialRing.h.

Member Typedef Documentation

template<class TPolynomXY, class TRing>

typedef TPolynomXY PolynomialRing< TPolynomXY, TRing >::PolynomXY

Definition at line 47 of file polynomialRing.h.

template<class TPolynomXY, class TRing>

typedef TRing PolynomialRing< TPolynomXY, TRing >::RingType

Definition at line 49 of file polynomialRing.h.

Constructor & Destructor Documentation

template<class TPolynomXY , class TRing >

PolynomialRing< TPolynomXY, TRing >::PolynomialRing ( const RingType & ring ) [inline]

Todo:: hier kann man ganz viel code sparen...

Definition at line 5 of file polynomialRing.cpp.

Member Function Documentation

template<class TPolynomXY, class TRing >

TPolynomXY PolynomialRing< TPolynomXY, TRing >::add	(	const TPolynomXY &	polynom1,
		const TPolynomXY &	polynom2
	)			const `[inline]`

Definition at line 70 of file polynomialRing.cpp.

References PolynomialRing< TPolynomXY, TRing >::ring_ref_m.

template<class TPolynomXY, class TRing >

void PolynomialRing< TPolynomXY, TRing >::addInPlace	(	TPolynomXY &	polynom1,
		const TPolynomXY &	polynom2
	)			const `[inline]`

Definition at line 128 of file polynomialRing.cpp.

References PolynomialRing< TPolynomXY, TRing >::ring_ref_m.

template<class TPolynomXY, class TRing >

TPolynomXY PolynomialRing< TPolynomXY, TRing >::addInv ( const TPolynomXY & _polynom_ref ) const [inline]

Precondition:: der Ring ring 1 hat die Elemente vom Typ PolynomXY_Type::CoefficientType.

Definition at line 12 of file polynomialRing.cpp.

References PolynomialRing< TPolynomXY, TRing >::ring_ref_m.

Referenced by nCenterFocus::CenterFocusExperiment< variant >::performRegularExperiment().

template<class TPolynomXY, class TRing >

void PolynomialRing< TPolynomXY, TRing >::addInvInPlace ( TPolynomXY & polynom ) const [inline]

Definition at line 52 of file polynomialRing.cpp.

References PolynomialRing< TPolynomXY, TRing >::ring_ref_m.

template<class TPolynomXY, class TRing >

TPolynomXY * PolynomialRing< TPolynomXY, TRing >::addInvReturnPtr ( const TPolynomXY & _polynom_ref ) const [inline]

Todo:: das Durchlaufen der Schleifen wiederholt sich, das kann man doch irgendwie abstrahieren!

Definition at line 33 of file polynomialRing.cpp.

References PolynomialRing< TPolynomXY, TRing >::ring_ref_m.

template<class TPolynomXY, class TRing >

TPolynomXY * PolynomialRing< TPolynomXY, TRing >::addReturnPtr	(	const TPolynomXY &	polynom1,
		const TPolynomXY &	polynom2
	)			const `[inline]`

Definition at line 99 of file polynomialRing.cpp.

References PolynomialRing< TPolynomXY, TRing >::ring_ref_m.

template<class TPolynomXY , class TRing >

template<class TPolynomXY_Type >

void PolynomialRing< TPolynomXY, TRing >::convertInPlace ( TPolynomXY_Type & pxy ) const [inline]

Definition at line 316 of file polynomialRing.cpp.

References PolynomialRing< TPolynomXY, TRing >::ring_ref_m.

template<class TPolynomXY , class TRing >

template<class TPolynomXY_SRC_Type , class TPolynomXY_DEST_Type >

void PolynomialRing< TPolynomXY, TRing >::copyPolynomWithGivenEpsPrecision	(	const TPolynomXY_SRC_Type &	srcPol,
		TPolynomXY_DEST_Type &	destPol,
		int	epsPrecision
	)			`[inline, static]`

Precondition:: : srcPol!=destPol

Definition at line 286 of file polynomialRing.cpp.

template<class TPolynomXY, class TRing >

TPolynomXY PolynomialRing< TPolynomXY, TRing >::scalarMultiply	(	const typename TPolynomXY::CoefficientType	scalar,
		const TPolynomXY &	polynom
	)			const `[inline]`

Definition at line 154 of file polynomialRing.cpp.

References PolynomialRing< TPolynomXY, TRing >::ring_ref_m.

template<class TPolynomXY, class TRing >

void PolynomialRing< TPolynomXY, TRing >::scalarMultiplyInPlace	(	const typename TPolynomXY::CoefficientType	scalar,
		TPolynomXY &	polynom
	)			const `[inline]`

Definition at line 225 of file polynomialRing.cpp.

References PolynomialRing< TPolynomXY, TRing >::ring_ref_m.

template<class TPolynomXY, class TRing >

TPolynomXY * PolynomialRing< TPolynomXY, TRing >::scalarMultiplyRetPtr	(	const typename TPolynomXY::CoefficientType	scalar,
		const TPolynomXY &	polynom
	)			const `[inline]`