rep_fundamental.h File Reference

Definitions of fundamental irreps and generation functions. More...

#include "inc/rep/rep.h"

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Namespaces
namespace	syten
	Syten namespace.

Functions
Rep	syten::genRepNil (Fermionic ferm=Fermionic::Never)
	Generates the sole irrep of Group::Nil, the placeholder for no symmetries. More...
std::vector< Rep >	syten::genReps (Index number, Rep const &start)
	Generate a specific number of unique irreps starting from the specified irrep. More...
std::vector< Rep >	syten::genRepsSU2 (Index number, char phys='S', Fermionic ferm=Fermionic::Never)
	Generate a specific number of unique \( SU(2) \) irreps with the specified physical symmetry description. More...
std::vector< Rep >	syten::genRepsSU3 (Index number, char phys='C', Fermionic ferm=Fermionic::Never)
	Generate a specific number of unique \( SU(3) \) irreps with the specified physical symmetry description. More...
std::vector< Rep >	syten::genRepsU1 (RDef start, Index number=0, char phys='c', Fermionic ferm=Fermionic::Never)
	Generate a specific number of unique \( U(1) \) irreps with the specified physical symmetry description. More...
Rep	syten::genRepSU2Fundamental (char phys='S', Fermionic ferm=Fermionic::Never)
	Generate the \( SU(2) \) fundamental irrep of the specified physical symmetry. More...
Rep	syten::genRepSU2Vacuum (char phys='S', Fermionic ferm=Fermionic::Never)
	Generate the \( SU(2) \) vacuum irrep of the specified physical symmetry. More...
Rep	syten::genRepSU3Fundamental (char phys='C', Fermionic ferm=Fermionic::Never)
	Generate the \( SU(3) \) fundamental irrep of the specified physical symmetry. More...
Rep	syten::genRepSU3Vacuum (char phys='C', Fermionic ferm=Fermionic::Never)
	Generate the \( SU(3) \) vacuum irrep of the specified physical symmetry. More...
Rep	syten::genRepU1 (RDef n=0., char phys='c', Fermionic ferm=Fermionic::Never)
	Generate a \( U(1) \) irrep. More...
Rep	syten::genRepZ (RDef n, RDef m=0., char phys='k', Fermionic ferm=Fermionic::Never)
	Generates an irrep m of Z/n. More...

Detailed Description

Definitions of fundamental irreps and generation functions.