| carl
    25.04
    Computer ARithmetic Library | 
Extended Zassenhaus algorithm for multivariate GCD calculation. More...
#include <EZGCD.h>

| Public Member Functions | |
| EZGCD (const MultivariatePolynomial< Coeff, Ordering, Policies > &p1, const MultivariatePolynomial< Coeff, Ordering, Policies > &p2) | |
| Result | calculate (bool approx=true) | 
| Private Types | |
| typedef MultivariatePolynomial< Coeff, Ordering, Policies > | Polynomial | 
| typedef GCDResult< Coeff, Ordering, Policies > | Result | 
| typedef Polynomial::TermType | Term | 
| typedef IntegralType< Coeff >::type | Integer | 
| typedef UnivariatePolynomial< MultivariatePolynomial< Coeff, Ordering, Policies > > | UnivReprPol | 
| typedef UnivariatePolynomial< Coeff > | UnivPol | 
| Private Member Functions | |
| Variable | getMainVar (const Polynomial p1, const Polynomial p2) const | 
| Given the two polynomials, find a suitable main variable for gcd.  More... | |
| Integer | getPrime (const UnivReprPol &A, const UnivReprPol &B) | 
| std::map< Variable, Integer > | findEval (const UnivReprPol &A, const UnivReprPol &B, Integer p) const | 
| Find a valid evaluation point b = (b_1, ...  More... | |
| Private Attributes | |
| const Polynomial & | mp1 | 
| const Polynomial & | mp2 | 
| PrimeFactory< Integer > | mPrimeFactory | 
Extended Zassenhaus algorithm for multivariate GCD calculation.
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Find a valid evaluation point b = (b_1, ...
, b_k) with 0 <= b_i < p and b_i = 0 for as many i as possible.
| A | Polynomial in Z[x, y_1,...,y_k] | 
| B | Polynomial in Z[x, y_1,...,y_k] | 
| p | Prime number | 
Definition at line 226 of file EZGCD.h.

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Given the two polynomials, find a suitable main variable for gcd.
| p1 | |
| p2 | 
Definition at line 187 of file EZGCD.h.


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