| Package | Description |
|---|---|
| cc.redberry.rings | |
| cc.redberry.rings.io | |
| cc.redberry.rings.poly | |
| cc.redberry.rings.poly.multivar | |
| cc.redberry.rings.poly.univar |
| Class and Description |
|---|
| AMonomial
Abstract monomial (degree vector + coefficient).
|
| AMultivariatePolynomial
Parent class for multivariate polynomials.
|
| DegreeVector
Degree vector.
|
| Ideal
Ideal represented by its Groebner basis.
|
| MultivariatePolynomial |
| MultivariatePolynomialZp64
Multivariate polynomial over Zp ring with the modulus in the range (0, 2^62) (see
MachineArithmetic.MAX_SUPPORTED_MODULUS). |
| Class and Description |
|---|
| AMonomial
Abstract monomial (degree vector + coefficient).
|
| AMultivariatePolynomial
Parent class for multivariate polynomials.
|
| Monomial
Monomial with coefficient from generic ring
|
| MultivariatePolynomial |
| Class and Description |
|---|
| AMonomial
Abstract monomial (degree vector + coefficient).
|
| AMultivariatePolynomial
Parent class for multivariate polynomials.
|
| DegreeVector
Degree vector.
|
| Ideal
Ideal represented by its Groebner basis.
|
| IMonomialAlgebra
Algebraic operations (multiplication, division) and utility methods for monomials.
|
| MultivariatePolynomial |
| Class and Description |
|---|
| AMonomial
Abstract monomial (degree vector + coefficient).
|
| AMultivariatePolynomial
Parent class for multivariate polynomials.
|
| DegreeVector
Degree vector.
|
| GroebnerBases.HilbertSeries
Hilbert-Poincare series HPS(t) = P(t) / (1 - t)^m
|
| GroebnerBases.MinimizationStrategy
Strategy used to reduce and minimize basis in the intermediate steps of Buchberger algorithm
|
| GroebnerBases.SyzygyPair
Abstract critical pair: used with different Poly type for Buchberger and F4 algorithms
|
| Ideal
Ideal represented by its Groebner basis.
|
| IMonomialAlgebra
Algebraic operations (multiplication, division) and utility methods for monomials.
|
| Monomial
Monomial with coefficient from generic ring
|
| MonomialOrder.GrevLexWithPermutation |
| MonomialSet
Sorted set of monomials -- basic underlying data structure of multivariate polynomials.
|
| MonomialZp64
Monomial with coefficient from Zp with p < 2^64
|
| MultivariateInterpolation.Interpolation
Updatable Newton interpolation
|
| MultivariateInterpolation.InterpolationZp64
Updatable Newton interpolation
|
| MultivariatePolynomial |
| MultivariatePolynomial.HornerForm
A representation of multivariate polynomial specifically optimized for fast evaluation of given variables
|
| MultivariatePolynomial.PrecomputedPowersHolder
holds an array of precomputed powers
|
| MultivariatePolynomialZp64
Multivariate polynomial over Zp ring with the modulus in the range (0, 2^62) (see
MachineArithmetic.MAX_SUPPORTED_MODULUS). |
| MultivariatePolynomialZp64.HornerFormZp64
A representation of multivariate polynomial specifically optimized for fast evaluation of given variables
|
| MultivariatePolynomialZp64.lPrecomputedPowers
cached powers used to save some time
|
| MultivariatePolynomialZp64.lPrecomputedPowersHolder
holds an array of precomputed powers
|
| Class and Description |
|---|
| AMultivariatePolynomial
Parent class for multivariate polynomials.
|
| DegreeVector
Degree vector.
|
| MultivariatePolynomial |
| MultivariatePolynomialZp64
Multivariate polynomial over Zp ring with the modulus in the range (0, 2^62) (see
MachineArithmetic.MAX_SUPPORTED_MODULUS). |
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