Uses of Package
edu.jas.application

Packages that use edu.jas.application

Package	Description
edu.jas.application	Groebner base application package.

Classes in edu.jas.application used by edu.jas.application

Class	Description
AlgebraicRootsPrimElem	Container for the real and complex algebraic roots of a univariate polynomial together with primitive element.
ColoredSystem	Container for a condition, a corresponding colored polynomial list and a Groebner base pair list.
ColorPolynomial	Colored Polynomials with green, red and white coefficients.
Condition	Condition.
Condition.Color	Colors.
CPair	Serializable subclass to hold pairs of colored polynomials.
CReductionSeq	Polynomial parametric ring reduction sequential use algorithm.
Dimension	Container for dimension parameters.
ExtensionFieldBuilder	Builder for extension field towers.
GBAlgorithmBuilder	Builder for commutative Gröbner bases algorithm implementations.
GroebnerSystem	Container for a Groebner system.
Ideal	Ideal implements some methods for ideal arithmetic, for example intersection, quotient and zero and positive dimensional ideal decomposition.
IdealWithComplexAlgebraicRoots	Container for Ideals together with univariate polynomials and complex algebraic roots.
IdealWithComplexRoots	Container for Ideals together with univariate polynomials and complex roots.
IdealWithRealAlgebraicRoots	Container for Ideals together with univariate polynomials and real algebraic roots.
IdealWithRealRoots	Container for Ideals together with univariate polynomials and real roots.
IdealWithUniv	Container for Ideals together with univariate polynomials.
Local	Local ring element based on GenPolynomial with RingElem interface.
LocalRing	Local ring class based on GenPolynomial with RingElem interface.
LocalSolvablePolynomial	LocalSolvablePolynomial generic recursive solvable polynomials implementing RingElem.
LocalSolvablePolynomialRing	LocalSolvablePolynomialRing generic recursive solvable polynomial factory implementing RingFactory and extending GenSolvablePolynomialRing factory.
OrderedCPairlist	Pair list management.
PrimaryComponent	Container for primary components of ideals.
PrimitiveElement	Container for primitive elements.
RealAlgebraicNumber	Complex algebraic number class based on bi-variate real algebraic numbers.
RealAlgebraicRing	Real algebraic number factory class based on bi-variate real algebraic numbers.
Residue	Residue ring element based on GenPolynomial with RingElem interface.
ResidueRing	Residue ring factory based on GenPolynomial with RingFactory interface.
ResidueSolvablePolynomial	ResidueSolvablePolynomial generic solvable polynomials with solvable residue coefficients implementing RingElem.
ResidueSolvablePolynomialRing	ResidueSolvablePolynomialRing generic solvable polynomial with residue coefficients factory implementing RingFactory and extending GenSolvablePolynomialRing factory.
ResidueSolvableWordPolynomial	ResidueSolvableWordPolynomial solvable polynomials with WordResidue coefficients implementing RingElem.
ResidueSolvableWordPolynomialRing	ResidueSolvableWordPolynomialRing solvable polynomial with word residue coefficients factory.
RingFactoryTokenizer.coeffType
RingFactoryTokenizer.polyType
SolvableIdeal	Solvable Ideal implements some methods for ideal arithmetic, for example sum, intersection, quotient.
SolvableIdeal.Side	Side variant of ideal.
SolvableLocal	SolvableLocal ring element based on pairs of GenSolvablePolynomial with GcdRingElem interface.
SolvableLocalResidue	SolvableLocalResidue, that is a (left) rational function, based on pairs of GenSolvablePolynomial with GcdRingElem interface.
SolvableLocalResidueRing	SolvableLocalResidue ring factory for SolvableLocalResidue based on GenSolvablePolynomial with GcdRingElem interface.
SolvableLocalRing	SolvableLocal ring factory for SolvableLocal with GcdRingElem interface.
SolvableResidue	SolvableResidue ring element based on GenSolvablePolynomial with GcdRingElem interface.
SolvableResidueRing	SolvableResidue ring factory based on GenSolvablePolynomialRing with GcdRingFactory interface.
WordIdeal	Word Ideal implements some methods for ideal arithmetic, for example containment, sum or product.
WordResidue	WordResidue ring element based on GenWordPolynomial with GcdRingElem interface.
WordResidueRing	WordResidue ring factory based on GenWordPolynomialRing with GcdRingFactory interface.