Deformed parabose and parafermi algebras are revised and endowed with Hopf structure in a natural way. The noncocommutative coproduct allows for construction of parastatistics Fock-like representations, built out of the simplest deformed bose and fermi representations.The construction gives rise to quadratic algebras of deformed anomalous commutation relations which define the generalized Green ansatz
The anomalous bilinear commutation relations satisfied by the components of the Green's ansatz for p...
Three equivalent methods allow to compute the antipode of the Hopf algebras of Feynman diagrams in p...
In this work we apply the Drinfel'd twist of Hopf algebras to the study of deformed quantum theories...
The propagator and corresponding path integral for a system of identical particles obeying parastati...
A connection between the scheme of unitary quantization (uniquantization) and para-Fermi statistics ...
5 pagesWe construct a three parameter deformation of the Hopf algebra $\mathbf{LDIAG}$. This new alg...
When the relative commutation relations between a set of m parafermions and n parabosons are of 'rel...
A universality of deformed Heisenberg algebra involving the reflection operator is revealed. It is s...
We construct a three-parameter deformation of the Hopf algebra $\LDIAG$. This is the algebra that ap...
Uvodimo Hopfove algebre i primjenjujemo ih u teoriji polja na nekomutativnom prostoru, višečestičnom...
A superposition of bosons and generalized deformed parafermions corresponding to an arbitrary paraqu...
A connection between a unitary quantization scheme and para-Fermi statistics of order 2 is considere...
The algebraic structure generated by the creation and annihilation operators of a system of m parafe...
An analysis is made of the supersymmetry of parafields in Wess-Zumino-type models with two cases in ...
This work was supported by the Grant "PHY"-215 of the Bulgarian Foundation for Scientific ...
The anomalous bilinear commutation relations satisfied by the components of the Green's ansatz for p...
Three equivalent methods allow to compute the antipode of the Hopf algebras of Feynman diagrams in p...
In this work we apply the Drinfel'd twist of Hopf algebras to the study of deformed quantum theories...
The propagator and corresponding path integral for a system of identical particles obeying parastati...
A connection between the scheme of unitary quantization (uniquantization) and para-Fermi statistics ...
5 pagesWe construct a three parameter deformation of the Hopf algebra $\mathbf{LDIAG}$. This new alg...
When the relative commutation relations between a set of m parafermions and n parabosons are of 'rel...
A universality of deformed Heisenberg algebra involving the reflection operator is revealed. It is s...
We construct a three-parameter deformation of the Hopf algebra $\LDIAG$. This is the algebra that ap...
Uvodimo Hopfove algebre i primjenjujemo ih u teoriji polja na nekomutativnom prostoru, višečestičnom...
A superposition of bosons and generalized deformed parafermions corresponding to an arbitrary paraqu...
A connection between a unitary quantization scheme and para-Fermi statistics of order 2 is considere...
The algebraic structure generated by the creation and annihilation operators of a system of m parafe...
An analysis is made of the supersymmetry of parafields in Wess-Zumino-type models with two cases in ...
This work was supported by the Grant "PHY"-215 of the Bulgarian Foundation for Scientific ...
The anomalous bilinear commutation relations satisfied by the components of the Green's ansatz for p...
Three equivalent methods allow to compute the antipode of the Hopf algebras of Feynman diagrams in p...
In this work we apply the Drinfel'd twist of Hopf algebras to the study of deformed quantum theories...