Uses of Interface
nilgiri.math.CommutativeGroup

Packages that use CommutativeGroup

nilgiri.math	Provides interfaces and classes to deal with algebra.
nilgiri.math.autodiff	Provides interfaces and classes to compute derivatives of functions algebraically (automatic differentiation).

Uses of CommutativeGroup in nilgiri.math

Subinterfaces of CommutativeGroup in nilgiri.math

interface	CommutativeRing<X> A class X implements the CommutativeRing<X> interface indicates that X has properties of being a commutative ring.
interface	ComplexNumber<R extends RealNumber<R>,X> Let R denote a class implements RealNumber<R>.
interface	Field<X> A class X implements the Field<X> interface indicates that X has properties of being a field.
interface	RealNumber<X> A class X implements the RealNumber<X> interface indicates that X expresses real numbers.
interface	Ring<X> A class X implements the Ring<X&rt interface indicates that X has properties of being a ring.

Classes in nilgiri.math that implement CommutativeGroup

class	DoubleComplex
class	DoubleReal

Uses of CommutativeGroup in nilgiri.math.autodiff

Subinterfaces of CommutativeGroup in nilgiri.math.autodiff

interface	DifferentialMatrixFunction<X extends Field<X>>
interface	DifferentialVectorFunction<X extends Field<X>>

Classes in nilgiri.math.autodiff that implement CommutativeGroup

class	AbstractBinaryFunction<X extends Field<X>> An abstract function requires two arguments in X.
class	AbstractUnaryFunction<X extends Field<X>> An abstract function requires one argument in X.
class	Constant<X extends Field<X>> A constant in X forms a field.
class	DifferentialFunction<X extends Field<X>> A differential function whose value are in X.
class	Inverse<X extends Field<X>> This class represents the inverse element of an argument in X with respect to multiplication.
class	Negative<X extends Field<X>> This class represents the inverse element of an argument in X with respect to addition.
class	One<X extends Field<X>> This class represents the unit element of X forms a field.
class	PolynomialTerm<X extends Field<X>>
class	Product<X extends Field<X>> A product of two objects of DifferentialFunction<X&rt.
class	Sum<X extends Field<X>> A sum of two objects of DifferentialFunction<X>.
class	Variable<X extends Field<X>> Variables in X forms a field.
class	Zero<X extends Field<X>> This class represents the zero element of X forms a field.