SLIP
1.4
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Numerical Monomial structure. More...
#include <MultivariatePolynomial.hpp>
Public Member Functions | |
std::string | name () const |
std::size_t | dim () const |
std::size_t | degree () const |
bool | is_a_constant () const |
Public Attributes | |
slip::block< unsigned char, DIM > | powers |
Friends | |
class | boost::serialization::access |
Comparison operators | |
bool | operator== (const Monomial< DIM > &x, const Monomial< DIM > &y) |
Monomial equality comparison. More... | |
bool | operator!= (const Monomial< DIM > &x, const Monomial< DIM > &y) |
Monomial inequality comparison. More... | |
bool | operator< (const Monomial< DIM > &x, const Monomial< DIM > &y) |
Less than comparison operator (Monomial ordering relation) More... | |
bool | operator> (const Monomial< DIM > &x, const Monomial< DIM > &y) |
More than comparison operator. More... | |
Numerical Monomial structure.
DIM | Dimension of the Monomial |
Definition at line 104 of file MultivariatePolynomial.hpp.
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inline |
Definition at line 154 of file MultivariatePolynomial.hpp.
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inline |
Definition at line 153 of file MultivariatePolynomial.hpp.
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inline |
Definition at line 159 of file MultivariatePolynomial.hpp.
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inline |
Definition at line 152 of file MultivariatePolynomial.hpp.
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friend |
Definition at line 213 of file MultivariatePolynomial.hpp.
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friend |
Monomial inequality comparison.
x | A Monomial |
y | A Monomial of the same type of x |
Definition at line 283 of file MultivariatePolynomial.hpp.
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friend |
Less than comparison operator (Monomial ordering relation)
x | A Monomial |
y | A Monomial of the same type of x |
Definition at line 295 of file MultivariatePolynomial.hpp.
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friend |
Monomial equality comparison.
x | A Monomial |
y | A Monomial of the same type of x |
Definition at line 275 of file MultivariatePolynomial.hpp.
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friend |
More than comparison operator.
x | A Monomial |
y | A Monomial of the same type of x |
Definition at line 306 of file MultivariatePolynomial.hpp.
slip::block<unsigned char,DIM> slip::Monomial< DIM >::powers |
Definition at line 150 of file MultivariatePolynomial.hpp.