38 double Local(
double const& x)
const;
52 double Local(
double const& x)
const;
73 double Local(
double const& x)
const;
101 double Local(
double const& x)
const;
The Expression class encapsulates in a proper form a given analytic expression in such a way that it ...
Definition expression.h:17
Space-like O(αs) gluon-gluon linearly polarised splitting function.
Definition splittingfunctionstrans_sl.h:47
int const _nf
Definition splittingfunctionstrans_sl.h:54
double Singular(double const &x) const
Virtual singular term.
double Regular(double const &x) const
Virtual regular term.
double Local(double const &x) const
Virtual local term.
Space-like O(αs) non-singlet transversely polarised splitting function.
Definition splittingfunctionstrans_sl.h:33
double Regular(double const &) const
Virtual regular term.
double Local(double const &x) const
Virtual local term.
double Singular(double const &x) const
Virtual singular term.
Space-like O(αs2) gluon-gluon linearly polarised splitting function.
Definition splittingfunctionstrans_sl.h:96
double _a2
Definition splittingfunctionstrans_sl.h:104
double Singular(double const &x) const
Virtual singular term.
double Local(double const &x) const
Virtual local term.
int const _nf
Definition splittingfunctionstrans_sl.h:103
double Regular(double const &x) const
Virtual regular term.
Space-like O(αs2) non-singlet-minus transversely polarised splitting function.
Definition splittingfunctionstrans_sl.h:84
P1transnsm(int const &nf)
double Regular(double const &x) const
Virtual regular term.
Space-like O(αs2) non-singlet-plus transversely polarised splitting function.
Definition splittingfunctionstrans_sl.h:68
P1transnsp(int const &nf)
int const _nf
Definition splittingfunctionstrans_sl.h:75
double Regular(double const &x) const
Virtual regular term.
double Singular(double const &x) const
Virtual singular term.
double _a2
Definition splittingfunctionstrans_sl.h:76
double Local(double const &x) const
Virtual local term.
Namespace for all APFEL++ functions and classes.
Definition alphaqcd.h:14