Implementation of some special functions (Bessel, hypergeo, ...) More...

#include "tbci/specfun_stdcplx.h"
#include "tbci/constants.h"
#include <stdio.h>
#include "tbci/specfun/prototypes2.h"

Include dependency graph for specfun_stdcplx.cpp:

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Functions
NAMESPACE_TBCI CPLX__ complex< double >	HypergeometricU (const CPLX__ complex< double > &a, const CPLX__ complex< double > &b, const CPLX__ complex< double > &z)

CPLX__ complex< double >	gamma (const CPLX__ complex< double > &z)

CPLX__ complex< double >	HypergeometricM (const CPLX__ complex< double > &a, const CPLX__ complex< double > &b, const CPLX__ complex< double > &z)

CPLX__ complex< double >	besselh1 (double order, const CPLX__ complex< double > &z)

CPLX__ complex< double >	besselh2 (double order, const CPLX__ complex< double > &z)

CPLX__ complex< double >	besselj (double order, const CPLX__ complex< double > &z)

CPLX__ complex< double >	besseli (double order, const CPLX__ complex< double > &z)

CPLX__ complex< double >	besselk (double order, const CPLX__ complex< double > &z)

CPLX__ complex< double >	bessely (double order, const CPLX__ complex< double > &z)

Detailed Description

Implementation of some special functions (Bessel, hypergeo, ...)

Definition in file specfun_stdcplx.cpp.

Function Documentation

◆ besselh1()

CPLX__ complex<double> besselh1	(	double	order,
		const CPLX__ complex< double > &	z
	)

Definition at line 66 of file specfun_stdcplx.cpp.

References exp(), std::fabs(), LONG_, MATH__, pi, and zbesh_().

◆ besselh2()

CPLX__ complex<double> besselh2	(	double	order,
		const CPLX__ complex< double > &	z
	)

Definition at line 90 of file specfun_stdcplx.cpp.

References exp(), std::fabs(), LONG_, MATH__, pi, and zbesh_().

◆ besseli()

CPLX__ complex<double> besseli	(	double	order,
		const CPLX__ complex< double > &	z
	)

Definition at line 139 of file specfun_stdcplx.cpp.

References besselk(), std::fabs(), LONG_, MATH__, pi, sin(), and zbesi_().

◆ besselj()

CPLX__ complex<double> besselj	(	double	order,
		const CPLX__ complex< double > &	z
	)

Definition at line 114 of file specfun_stdcplx.cpp.

References bessely(), cos(), std::fabs(), LONG_, MATH__, pi, sin(), and zbesj_().

Referenced by bessely().

◆ besselk()

CPLX__ complex<double> besselk	(	double	order,
		const CPLX__ complex< double > &	z
	)

Definition at line 164 of file specfun_stdcplx.cpp.

References std::fabs(), LONG_, MATH__, and zbesk_().

Referenced by besseli().

◆ bessely()

CPLX__ complex<double> bessely	(	double	order,
		const CPLX__ complex< double > &	z
	)

Definition at line 187 of file specfun_stdcplx.cpp.

References besselj(), cos(), std::fabs(), LONG_, MATH__, pi, sin(), and zbesy_().

Referenced by besselj().

◆ gamma()

CPLX__ complex<double> gamma ( const CPLX__ complex< double > & z )

Definition at line 42 of file specfun_stdcplx.cpp.

References arg(), cgamma_(), complex::i, and complex::r.

Referenced by HypergeometricU().

◆ HypergeometricM()

CPLX__ complex<double> HypergeometricM	(	const CPLX__ complex< double > &	a,
		const CPLX__ complex< double > &	b,
		const CPLX__ complex< double > &	z
	)

Definition at line 52 of file specfun_stdcplx.cpp.

References a, b, conhyp_(), doublecomplex::i, LONG_, and doublecomplex::r.