| 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 |
|---|
| AlgebraicNumberField
Algebraic number field
F(α) represented as a simple field extension, for details see SimpleFieldExtension. |
| FiniteField
Galois field
GF(p, q). |
| IPolynomial
Parent interface for all polynomials.
|
| IPolynomialRing
Polynomial ring.
|
| MultipleFieldExtension
Multiple field extension
F(α_1, α_2, ..., α_N). |
| MultivariateRing
Ring of multivariate polynomials.
|
| QuotientRing
Multivariate quotient ring
|
| SimpleFieldExtension
A simple field extension
F(α) represented as a univariate quotient ring F[x]/<m(x)> where m(x) is the minimal polynomial of α. |
| UnivariateRing
Ring of univariate polynomials.
|
| Class and Description |
|---|
| IPolynomial
Parent interface for all polynomials.
|
| IPolynomialRing
Polynomial ring.
|
| MultipleFieldExtension
Multiple field extension
F(α_1, α_2, ..., α_N). |
| MultivariateRing
Ring of multivariate polynomials.
|
| Class and Description |
|---|
| FiniteField
Galois field
GF(p, q). |
| IPolynomial
Parent interface for all polynomials.
|
| IPolynomialRing
Polynomial ring.
|
| MultipleFieldExtension
Multiple field extension
F(α_1, α_2, ..., α_N). |
| MultivariateRing
Ring of multivariate polynomials.
|
| PolynomialFactorDecomposition
Factor decomposition of element.
|
| SimpleFieldExtension
A simple field extension
F(α) represented as a univariate quotient ring F[x]/<m(x)> where m(x) is the minimal polynomial of α. |
| Util.Tuple2 |
| Class and Description |
|---|
| IPolynomial
Parent interface for all polynomials.
|
| IPolynomialRing
Polynomial ring.
|
| MultivariateRing
Ring of multivariate polynomials.
|
| PolynomialFactorDecomposition
Factor decomposition of element.
|
| UnivariateRing
Ring of univariate polynomials.
|
| Class and Description |
|---|
| IPolynomial
Parent interface for all polynomials.
|
| PolynomialFactorDecomposition
Factor decomposition of element.
|
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