CLHEP/GenericFunctions/SphericalNeumann.icc

0001 // -*- C++ -*-
0002 // $Id: SphericalNeumann.icc,v 1.4 2010/06/16 18:22:01 garren Exp $
0003 #include "CLHEP/GenericFunctions/Sin.hh"
0004 #include "CLHEP/GenericFunctions/Cos.hh"
0005 #include "CLHEP/GenericFunctions/Variable.hh"
0006 #include "gsl/gsl_sf_bessel.h"
0007 #include <signal.h>
0008
0009 namespace Genfun {
0010
0011 FUNCTION_OBJECT_IMP(SphericalNeumann)
0012
0013 //----------------------------------------------------------------------------------//
0014 // Implementation notes:  The Spherical Neumann function is implemented in terms of //
0015 // lower order spherical neumann functions.  This is possible thanks to a recursion //
0016 // relation.                                                                        //
0017 //----------------------------------------------------------------------------------//
0018
0019 inline
0020 SphericalNeumann::SphericalNeumann(unsigned int l):
0021   _l(l)
0022 {
0023 }
0024
0025 inline
0026 SphericalNeumann::~SphericalNeumann() {
0027 }
0028
0029 inline
0030 SphericalNeumann::SphericalNeumann(const SphericalNeumann & right):
0031 _l(right._l)
0032 {
0033 }
0034
0035 inline
0036 double SphericalNeumann::operator() (double x) const {
0037   //
0038   // First try the GSL implementation:
0039   //
0040   gsl_sf_result result;
0041   int status =gsl_sf_bessel_yl_e(_l, x,&result);
0042   if (status!=0) {
0043     std::cerr << "Warning, GSL function gsl_sf_bessel_yl_impl"
0044           << " return code" << status << std::endl;
0045     raise(SIGFPE);
0046   }
0047   return result.val;
0048 }
0049
0050 inline
0051 unsigned int SphericalNeumann::l() const {
0052   return _l;
0053 }
0054
0055 } // end of namespace Genfun