PolynomialRoots::real_complex Class Reference

Lightweight complex number type used by the standard-precision solvers. More...

#include <PolynomialRoots-complex.hxx>

Public Member Functions
real_type const &	real () const
	Return the real part.
real_type const &	imag () const
	Return the imaginary part.
	real_complex ()=default
	Build the zero complex number.
	real_complex (real_type real_part, real_type imag_part=0)
	Build a complex number from real and imaginary parts.
real_complex &	operator+= (real_type rhs)
	Add a real scalar in place.
real_complex &	operator+= (real_complex const &rhs)
	Add a complex number in place.
real_complex &	operator-= (real_type rhs)
	Subtract a real scalar in place.
real_complex &	operator-= (real_complex const &rhs)
	Subtract a complex number in place.
real_complex &	operator*= (real_type rhs)
	Multiply by a real scalar in place.
real_complex &	operator*= (real_complex const &rhs)
	Multiply by a complex number in place.
real_complex &	operator/= (real_type rhs)
	Divide by a real scalar in place.
real_complex &	operator/= (real_complex const &rhs)
	Divide by a complex number in place using a scaled algorithm.

Static Public Member Functions
static real_type	abs_real (real_type x)
	Return the absolute value of a real scalar.

Detailed Description

Lightweight complex number type used by the standard-precision solvers.

Constructor & Destructor Documentation

real_complex() [1/2]

PolynomialRoots::real_complex::real_complex ( )

default

Build the zero complex number.

real_complex() [2/2]

PolynomialRoots::real_complex::real_complex ( real_type real_part, real_type imag_part = 0 )

inline

Build a complex number from real and imaginary parts.

Member Function Documentation

abs_real()

real_type PolynomialRoots::real_complex::abs_real ( real_type x )

inlinestatic

Return the absolute value of a real scalar.

imag()

real_type const & PolynomialRoots::real_complex::imag ( ) const

inline

Return the imaginary part.

operator*=() [1/2]

real_complex & PolynomialRoots::real_complex::operator*= ( real_complex const & rhs )

inline

Multiply by a complex number in place.

operator*=() [2/2]

real_complex & PolynomialRoots::real_complex::operator*= ( real_type rhs )

inline

Multiply by a real scalar in place.

operator+=() [1/2]

real_complex & PolynomialRoots::real_complex::operator+= ( real_complex const & rhs )

inline

Add a complex number in place.

operator+=() [2/2]

real_complex & PolynomialRoots::real_complex::operator+= ( real_type rhs )

inline

Add a real scalar in place.

operator-=() [1/2]

real_complex & PolynomialRoots::real_complex::operator-= ( real_complex const & rhs )

inline

Subtract a complex number in place.

operator-=() [2/2]

real_complex & PolynomialRoots::real_complex::operator-= ( real_type rhs )

inline

Subtract a real scalar in place.

operator/=() [1/2]

real_complex & PolynomialRoots::real_complex::operator/= ( real_complex const & rhs )

inline

Divide by a complex number in place using a scaled algorithm.

operator/=() [2/2]

real_complex & PolynomialRoots::real_complex::operator/= ( real_type rhs )

inline

Divide by a real scalar in place.

real()

real_type const & PolynomialRoots::real_complex::real ( ) const

inline

Return the real part.

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The documentation for this class was generated from the following file:

• /Users/enricobertolazzi/Ricerca/PINS/PINS-submodules/quarticRootsFlocke/src/PolynomialRoots-complex.hxx