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Reference Guide
RooMathMoreReg.cxx
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1/*****************************************************************************
2 * Project: RooFit *
3 * Package: RooFitCore *
4 * File: $Id$
5 * Authors: *
6 * WV, Wouter Verkerke, NIKHEF, verkerke@nikhef.nl *
7 * *
8 * Copyright (c) 2000-2008, NIKHEF, Regents of the University of California *
9 * and Stanford University. All rights reserved. *
10 * *
11 *****************************************************************************/
12
13/** \class RooMathMoreReg
14 \ingroup Roofit
15
16**/
17
18#include "Riostream.h"
19#include "RooMathMoreReg.h"
20#include "RooCFunction1Binding.h"
21#include "RooCFunction2Binding.h"
22#include "RooCFunction3Binding.h"
23#include "RooCFunction4Binding.h"
24#include "Math/SpecFunc.h"
25#include "Math/DistFunc.h"
26
27static RooMathMoreReg dummy ;
28
29RooMathMoreReg::RooMathMoreReg()
30{
31#ifdef MATHMORE
32
33 // Import MathMore 'special' functions from ROOT::Math namespace
34 RooCFunction1Ref<double,double>::fmap().add("ROOT::Math::comp_ellint_1",ROOT::Math::comp_ellint_1,"k") ;
35 RooCFunction1Ref<double,double>::fmap().add("ROOT::Math::comp_ellint_2",ROOT::Math::comp_ellint_2,"k") ;
36 RooCFunction1Ref<double,double>::fmap().add("ROOT::Math::expint",ROOT::Math::expint) ;
37 RooCFunction1Ref<double,double>::fmap().add("ROOT::Math::riemann_zeta",ROOT::Math::riemann_zeta) ;
38 RooCFunction2Ref<double,double,double>::fmap().add("ROOT::Math::cyl_bessel_i",ROOT::Math::cyl_bessel_i, "nu", "x") ;
39 RooCFunction2Ref<double,double,double>::fmap().add("ROOT::Math::cyl_bessel_j",ROOT::Math::cyl_bessel_j, "nu", "x") ;
40 RooCFunction2Ref<double,double,double>::fmap().add("ROOT::Math::cyl_bessel_k",ROOT::Math::cyl_bessel_k, "nu", "x") ;
41 RooCFunction2Ref<double,double,double>::fmap().add("ROOT::Math::cyl_neumann",ROOT::Math::cyl_neumann, "nu", "x") ;
42 RooCFunction2Ref<double,double,double>::fmap().add("ROOT::Math::ellint_1",ROOT::Math::ellint_1, "k", "phi") ;
43 RooCFunction2Ref<double,double,double>::fmap().add("ROOT::Math::ellint_2",ROOT::Math::ellint_2, "k", "phi") ;
44 RooCFunction2Ref<double,unsigned int,double>::fmap().add("ROOT::Math::laguerre",ROOT::Math::laguerre, "n", "x") ;
45 RooCFunction2Ref<double,unsigned int,double>::fmap().add("ROOT::Math::legendre",ROOT::Math::legendre, "l", "x") ;
46 RooCFunction2Ref<double,unsigned int,double>::fmap().add("ROOT::Math::sph_bessel",ROOT::Math::sph_bessel, "n", "x") ;
47 RooCFunction2Ref<double,unsigned int,double>::fmap().add("ROOT::Math::sph_neumann",ROOT::Math::sph_neumann, "n", "x") ;
48 RooCFunction3Ref<double,double,double,double>::fmap().add("ROOT::Math::conf_hyperg",ROOT::Math::conf_hyperg,"a","b","z") ;
49 RooCFunction3Ref<double,double,double,double>::fmap().add("ROOT::Math::conf_hypergU",ROOT::Math::conf_hypergU,"a","b","z") ;
50 RooCFunction3Ref<double,double,double,double>::fmap().add("ROOT::Math::ellint_3",ROOT::Math::ellint_3,"n","k","phi") ;
51 RooCFunction3Ref<double,unsigned int,double,double>::fmap().add("ROOT::Math::assoc_laguerre",ROOT::Math::assoc_laguerre,"n","m","x") ;
52 RooCFunction3Ref<double,unsigned int,unsigned int,double>::fmap().add("ROOT::Math::assoc_legendre",ROOT::Math::assoc_legendre,"l","m","x") ;
53 RooCFunction3Ref<double,unsigned int,unsigned int,double>::fmap().add("ROOT::Math::sph_legendre",ROOT::Math::sph_legendre,"l","m","theta") ;
54
55 // MathMore quantile functions from ROOT::Math namespace
56 RooCFunction2Ref<double,double,double>::fmap().add("ROOT::Math::tdistribution_quantile_c",ROOT::Math::tdistribution_quantile_c,"z","r") ;
57 RooCFunction2Ref<double,double,double>::fmap().add("ROOT::Math::tdistribution_quantile",ROOT::Math::tdistribution_quantile,"z","r") ;
58
59#endif
60}
dummy
static RooMathMoreReg dummy
Definition: RooMathMoreReg.cxx:27
RooCFunction1Ref::fmap
static RooCFunction1Map< VO, VI > & fmap()
RooCFunction2Ref::fmap
static RooCFunction2Map< VO, VI1, VI2 > & fmap()
Definition: RooCFunction2Binding.h:134
RooCFunction3Ref::fmap
static RooCFunction3Map< VO, VI1, VI2, VI3 > & fmap()
Definition: RooCFunction3Binding.h:136
ROOT::Math::tdistribution_quantile
double tdistribution_quantile(double z, double r)
Inverse ( ) of the cumulative distribution function of the lower tail of Student's t-distribution (td...
Definition: QuantFuncMathMore.cxx:20
ROOT::Math::tdistribution_quantile_c
double tdistribution_quantile_c(double z, double r)
Inverse ( ) of the cumulative distribution function of the upper tail of Student's t-distribution (td...
Definition: QuantFuncMathMore.cxx:12
ROOT::Math::legendre
double legendre(unsigned l, double x)
Calculates the Legendre polynomials.
Definition: SpecFuncMathMore.cxx:331
ROOT::Math::expint
double expint(double x)
Calculates the exponential integral.
Definition: SpecFuncMathMore.cxx:281
ROOT::Math::riemann_zeta
double riemann_zeta(double x)
Calculates the Riemann zeta function.
Definition: SpecFuncMathMore.cxx:342
ROOT::Math::ellint_1
double ellint_1(double k, double phi)
Calculates the incomplete elliptic integral of the first kind.
Definition: SpecFuncMathMore.cxx:204
ROOT::Math::cyl_neumann
double cyl_neumann(double nu, double x)
Calculates the (cylindrical) Bessel functions of the second kind (also called irregular (cylindrical)...
Definition: SpecFuncMathMore.cxx:192
ROOT::Math::sph_legendre
double sph_legendre(unsigned l, unsigned m, double theta)
Computes the spherical (normalized) associated Legendre polynomials, or spherical harmonic without az...
Definition: SpecFuncMathMore.cxx:364
ROOT::Math::comp_ellint_1
double comp_ellint_1(double k)
Calculates the complete elliptic integral of the first kind.
Definition: SpecFuncMathMore.cxx:65
ROOT::Math::conf_hypergU
double conf_hypergU(double a, double b, double z)
Calculates the confluent hypergeometric functions of the second kind, known also as Kummer function o...
Definition: SpecFuncMathMore.cxx:147
ROOT::Math::assoc_laguerre
double assoc_laguerre(unsigned n, double m, double x)
Computes the generalized Laguerre polynomials for .
Definition: SpecFuncMathMore.cxx:41
ROOT::Math::ellint_3
double ellint_3(double n, double k, double phi)
Calculates the complete elliptic integral of the third kind.
Definition: SpecFuncMathMore.cxx:270
ROOT::Math::conf_hyperg
double conf_hyperg(double a, double b, double z)
Calculates the confluent hypergeometric functions of the first kind.
Definition: SpecFuncMathMore.cxx:139
ROOT::Math::sph_neumann
double sph_neumann(unsigned n, double x)
Calculates the spherical Bessel functions of the second kind (also called irregular spherical Bessel ...
Definition: SpecFuncMathMore.cxx:376
ROOT::Math::laguerre
double laguerre(unsigned n, double x)
Calculates the Laguerre polynomials.
Definition: SpecFuncMathMore.cxx:321
ROOT::Math::sph_bessel
double sph_bessel(unsigned n, double x)
Calculates the spherical Bessel functions of the first kind (also called regular spherical Bessel fun...
Definition: SpecFuncMathMore.cxx:353
ROOT::Math::comp_ellint_2
double comp_ellint_2(double k)
Calculates the complete elliptic integral of the second kind.
Definition: SpecFuncMathMore.cxx:76
ROOT::Math::cyl_bessel_k
double cyl_bessel_k(double nu, double x)
Calculates the modified Bessel functions of the second kind (also called irregular modified (cylindri...
Definition: SpecFuncMathMore.cxx:180
ROOT::Math::cyl_bessel_i
double cyl_bessel_i(double nu, double x)
Calculates the modified Bessel function of the first kind (also called regular modified (cylindrical)...
Definition: SpecFuncMathMore.cxx:158
ROOT::Math::cyl_bessel_j
double cyl_bessel_j(double nu, double x)
Calculates the (cylindrical) Bessel functions of the first kind (also called regular (cylindrical) Be...
Definition: SpecFuncMathMore.cxx:169
ROOT::Math::ellint_2
double ellint_2(double k, double phi)
Calculates the complete elliptic integral of the second kind.
Definition: SpecFuncMathMore.cxx:216
ROOT::Math::assoc_legendre
double assoc_legendre(unsigned l, unsigned m, double x)
Computes the associated Legendre polynomials.
Definition: SpecFuncMathMore.cxx:52