A connection between the scheme of unitary quantization (uniquantization) and para-Fermi statistics of order 2 is considered. An appropriate generalization of the Green’s ansatz is suggested based on incorporation of the additional operator Ω which allows one to transform into the identity the bilinear and trilinear commutation relations of unitary quantization for the creation and annihilation operators of two different para-Fermi fields φа and φb. The way of incorporating para-Grassmann variables ξk into the general scheme of unitary quantization necessary for the definition of coherent states is suggested. For parastatistics of order 2, the new fact of existence of two alternative definitions of the coherent state for the para-Fermi osci...
We consider para-Bose and para-Fermi oscillators within the framework of thermofield dynamics. For t...
The energy, position, and momentum eigenstates of a para-Bose oscillator system were considered in p...
In place of the usual commutation relation [â,â†]=1 we consider the generalized commutation relation...
A connection between a unitary quantization scheme and para-Fermi statistics of order 2 is considere...
AbstractA new method for treating ordinary Bose and Fermi statistics as well as many types of parast...
The propagator and corresponding path integral for a system of identical particles obeying parastati...
It is well known that Parafermi and Parabose statistics are natural extensions of the usual Fermi an...
Bound states, constituents of which satisfy a para-statistics, are examined. It is shown that in som...
An analysis is made of the supersymmetry of parafields in Wess-Zumino-type models with two cases in ...
Deformed parabose and parafermi algebras are revised and endowed with Hopf structure in a natural wa...
The algebraic structure of parastatistics has been generalized and it is found to be consistent with...
The definitions of para-Grassmann variables and q-oscillator algebras are recalled. Some new propert...
An analysis is made of the characteristics of internal symmetry and symmetry breaking in a quantum f...
We provide an erratum where we improve upon our previous definition of odd paragrassmann algebrasInt...
The aim of this paper is to give a self-contained and unified presentation of a fermionic coherent s...
We consider para-Bose and para-Fermi oscillators within the framework of thermofield dynamics. For t...
The energy, position, and momentum eigenstates of a para-Bose oscillator system were considered in p...
In place of the usual commutation relation [â,â†]=1 we consider the generalized commutation relation...
A connection between a unitary quantization scheme and para-Fermi statistics of order 2 is considere...
AbstractA new method for treating ordinary Bose and Fermi statistics as well as many types of parast...
The propagator and corresponding path integral for a system of identical particles obeying parastati...
It is well known that Parafermi and Parabose statistics are natural extensions of the usual Fermi an...
Bound states, constituents of which satisfy a para-statistics, are examined. It is shown that in som...
An analysis is made of the supersymmetry of parafields in Wess-Zumino-type models with two cases in ...
Deformed parabose and parafermi algebras are revised and endowed with Hopf structure in a natural wa...
The algebraic structure of parastatistics has been generalized and it is found to be consistent with...
The definitions of para-Grassmann variables and q-oscillator algebras are recalled. Some new propert...
An analysis is made of the characteristics of internal symmetry and symmetry breaking in a quantum f...
We provide an erratum where we improve upon our previous definition of odd paragrassmann algebrasInt...
The aim of this paper is to give a self-contained and unified presentation of a fermionic coherent s...
We consider para-Bose and para-Fermi oscillators within the framework of thermofield dynamics. For t...
The energy, position, and momentum eigenstates of a para-Bose oscillator system were considered in p...
In place of the usual commutation relation [â,â†]=1 we consider the generalized commutation relation...