Faddeeva_c.c File Reference

#include "Faddeeva_c.h"
#include <float.h>
#include <math.h>

Go to the source code of this file.

Macros
#define	_GNU_SOURCE
#define	FADDEEVA(name)
#define	FADDEEVA_RE(name)
#define	C(a, b)
#define	Inf   (1./0.)
#define	NaN   (0./0.)
#define	USE_CONTINUED_FRACTION   1

Typedefs
typedef double complex	cmplx

Functions
cmplx FADDEEVA	erfcx (cmplx z, double relerr)
double FADDEEVA_RE	erf (double x)
cmplx FADDEEVA	erf (cmplx z, double relerr)
cmplx FADDEEVA	erfi (cmplx z, double relerr)
double FADDEEVA_RE	erfi (double x)
double FADDEEVA_RE	erfc (double x)
cmplx FADDEEVA	erfc (cmplx z, double relerr)
double FADDEEVA_RE	Dawson (double x)
cmplx FADDEEVA	Dawson (cmplx z, double relerr)
cmplx FADDEEVA	w (cmplx z, double relerr)
double FADDEEVA_RE	erfcx (double x)
double FADDEEVA	w_im (double x)

Macro Definition Documentation

_GNU_SOURCE

#define _GNU_SOURCE

Definition at line 221 of file Faddeeva_c.c.

FADDEEVA

#define FADDEEVA

(

name

)

Value:

Faddeeva_ ## name

Definition at line 228 of file Faddeeva_c.c.

FADDEEVA_RE

#define FADDEEVA_RE

(

name

)

Value:

Faddeeva_ ## name ## _re

Definition at line 229 of file Faddeeva_c.c.

C

#define C	(		a,
			b )

Value:

((a) + I*(b))

Definition at line 255 of file Faddeeva_c.c.

Inf

#define Inf   (1./0.)

Definition at line 256 of file Faddeeva_c.c.

NaN

#define NaN   (0./0.)

Definition at line 257 of file Faddeeva_c.c.

USE_CONTINUED_FRACTION

#define USE_CONTINUED_FRACTION   1

Typedef Documentation

cmplx

typedef double complex cmplx

Definition at line 226 of file Faddeeva_c.c.

Function Documentation

erfcx() [1/2]

cmplx FADDEEVA erfcx	(	cmplx	z,
		double	relerr )

Definition at line 274 of file Faddeeva_c.c.

erf() [1/2]

double FADDEEVA_RE erf

(

double

x

)

Definition at line 280 of file Faddeeva_c.c.

erf() [2/2]

cmplx FADDEEVA erf	(	cmplx	z,
		double	relerr )

Definition at line 312 of file Faddeeva_c.c.

erfi() [1/2]

cmplx FADDEEVA erfi	(	cmplx	z,
		double	relerr )

Definition at line 404 of file Faddeeva_c.c.

erfi() [2/2]

double FADDEEVA_RE erfi

(

double

x

)

Definition at line 411 of file Faddeeva_c.c.

erfc() [1/2]

double FADDEEVA_RE erfc

(

double

x

)

Definition at line 418 of file Faddeeva_c.c.

erfc() [2/2]

cmplx FADDEEVA erfc	(	cmplx	z,
		double	relerr )

Definition at line 433 of file Faddeeva_c.c.

Dawson() [1/2]

double FADDEEVA_RE Dawson

(

double

x

)

Definition at line 467 of file Faddeeva_c.c.

Dawson() [2/2]

cmplx FADDEEVA Dawson	(	cmplx	z,
		double	relerr )

Definition at line 474 of file Faddeeva_c.c.

w()

cmplx FADDEEVA w	(	cmplx	z,
		double	relerr )

Definition at line 680 of file Faddeeva_c.c.

erfcx() [2/2]

double FADDEEVA_RE erfcx

(

double

x

)

Definition at line 1422 of file Faddeeva_c.c.

w_im()

double FADDEEVA w_im

(

double

x

)

Definition at line 1864 of file Faddeeva_c.c.