plask::optical::effective Namespace Reference

Namespaces
namespace	detail

Classes
struct	Contour
struct	EffectiveFrequencyCyl
	Solver performing calculations in 2D Cartesian space using effective index method. More...
struct	EffectiveIndex2D
	Solver performing calculations in 2D Cartesian space using effective index method. More...
class	RootBrent
class	RootBroyden
struct	RootDigger
class	RootMuller
struct	ZgbMatrix
	Oversimple symmetric band matrix structure. More...

Functions
std::vector< std::pair< dcomplex, dcomplex > >	findZeros (const Solver *solver, const std::function< dcomplex(dcomplex)> &fun, dcomplex corner0, dcomplex corner1, size_t resteps, size_t imsteps, dcomplex eps)
	Global complex bisection algorithm.
F77SUB	zgeev (const char &jobvl, const char &jobvr, const int &n, dcomplex *a, const int &lda, dcomplex *w, dcomplex *vl, const int &ldvl, dcomplex *vr, const int &ldvr, dcomplex *work, const int &lwork, double *rwork, int &info)
template<typename S , typename T >
S	patterson (const std::function< S(T)> &fun, T a, T b, double &err)
	Compute Patterson quadrature along line a-b in complex plane with specified precision.
template double	patterson< double, double > (const std::function< double(double)> &fun, double a, double b, double &err)

Variables
constexpr const int	LD = 7
const double	patterson_points []
const double	patterson_weights_data []
const double *	patterson_weights []

Function Documentation

findZeros()

std::vector< std::pair< dcomplex, dcomplex > > plask::optical::effective::findZeros	(	const Solver *	solver,
		const std::function< dcomplex(dcomplex)> &	fun,
		dcomplex	corner0,
		dcomplex	corner1,
		size_t	resteps,
		size_t	imsteps,
		dcomplex	eps
	)

Global complex bisection algorithm.

Parameters

solver	solver that created this contour
fun	function to compute
corner0,corner1	corners of the integral
resteps,imsteps	number of contour points along each real and imaginary axis, respectively
eps	desired precision

Returns

list of found ranges with zeros

Definition at line 215 of file bisection.cpp.

patterson()

template<typename S , typename T >

S plask::optical::effective::patterson	(	const std::function< S(T)> &	fun,
		T	a,
		T	b,
		double &	err
	)

Compute Patterson quadrature along line a-b in complex plane with specified precision.

Parameters

	fun	function to integrate
	a	starting point
	b	final point
[in,out]	err	on input maximum error, on output estimated error

Returns

computed integral

Definition at line 20 of file patterson.cpp.

patterson< double, double >()

template double plask::optical::effective::patterson< double, double >	(	const std::function< double(double)> &	fun,
		double	a,
		double	b,
		double &	err
	)

zgeev()

F77SUB plask::optical::effective::zgeev	(	const char &	jobvl,
		const char &	jobvr,
		const int &	n,
		dcomplex *	a,
		const int &	lda,
		dcomplex *	w,
		dcomplex *	vl,
		const int &	ldvl,
		dcomplex *	vr,
		const int &	ldvr,
		dcomplex *	work,
		const int &	lwork,
		double *	rwork,
		int &	info
	)

Variable Documentation

LD

constexpr const int plask::optical::effective::LD = 7

constexpr

Definition at line 36 of file gauss_matrix.hpp.

patterson_points

const double plask::optical::effective::patterson_points

Definition at line 18 of file patterson-data.cpp.

patterson_weights

const double * plask::optical::effective::patterson_weights

Initial value:

= {
    patterson_weights_data,
    patterson_weights_data + 1,
    patterson_weights_data + 3,
    patterson_weights_data + 7,
    patterson_weights_data + 15,
    patterson_weights_data + 31,
    patterson_weights_data + 63,
    patterson_weights_data + 127,
    patterson_weights_data + 255
}

Definition at line 800 of file patterson-data.cpp.

patterson_weights_data

const double plask::optical::effective::patterson_weights_data

Definition at line 277 of file patterson-data.cpp.