The propagator and corresponding path integral for a system of identical particles obeying parastatistics are derived. It is found that the statistical weights of topological sectors of the path integral for parafermions and parabosons are simply related through multiplication by the parity of the permutation of the final positions of the particles. Appropriate generalizations of statistics are proposed obeying unitarity and factorizability (strong cluster decomposition). The realization of simple maximal occupancy (Gentile) statistics is shown to require ghost states
General permutation invariant statistics in the second quantized approach are considered. Simple int...
Recent research shows that the partition function for a class of models involving fermions can be wr...
We give a definition for the notion of statistics in the lattice-theoretical (or propositional) form...
A connection between the scheme of unitary quantization (uniquantization) and para-Fermi statistics ...
A general formula for the canonical partition function for a system obeying any statistics based on ...
AbstractA new method for treating ordinary Bose and Fermi statistics as well as many types of parast...
An analysis is made of the supersymmetry of parafields in Wess-Zumino-type models with two cases in ...
A connection between a unitary quantization scheme and para-Fermi statistics of order 2 is considere...
Deformed parabose and parafermi algebras are revised and endowed with Hopf structure in a natural wa...
We reconsider the (non-relativistic) quantum theory of indistinguishable particles on the basis of ...
Nature seems to be such that we can describe it accurately with quantum theories of bosons and fermi...
We propose a new fractional statistics for arbitrary dimensions, based on an extension of Pauli’s ex...
An analysis is made of the supersymmetry of parafields in Wess-Zumino-type models with two cases in ...
It is well known that Parafermi and Parabose statistics are natural extensions of the usual Fermi an...
Combinatorial aspects of all statistics based on the permutation group are analyzed by imposing the ...
General permutation invariant statistics in the second quantized approach are considered. Simple int...
Recent research shows that the partition function for a class of models involving fermions can be wr...
We give a definition for the notion of statistics in the lattice-theoretical (or propositional) form...
A connection between the scheme of unitary quantization (uniquantization) and para-Fermi statistics ...
A general formula for the canonical partition function for a system obeying any statistics based on ...
AbstractA new method for treating ordinary Bose and Fermi statistics as well as many types of parast...
An analysis is made of the supersymmetry of parafields in Wess-Zumino-type models with two cases in ...
A connection between a unitary quantization scheme and para-Fermi statistics of order 2 is considere...
Deformed parabose and parafermi algebras are revised and endowed with Hopf structure in a natural wa...
We reconsider the (non-relativistic) quantum theory of indistinguishable particles on the basis of ...
Nature seems to be such that we can describe it accurately with quantum theories of bosons and fermi...
We propose a new fractional statistics for arbitrary dimensions, based on an extension of Pauli’s ex...
An analysis is made of the supersymmetry of parafields in Wess-Zumino-type models with two cases in ...
It is well known that Parafermi and Parabose statistics are natural extensions of the usual Fermi an...
Combinatorial aspects of all statistics based on the permutation group are analyzed by imposing the ...
General permutation invariant statistics in the second quantized approach are considered. Simple int...
Recent research shows that the partition function for a class of models involving fermions can be wr...
We give a definition for the notion of statistics in the lattice-theoretical (or propositional) form...