Add to ORKGWe describe explicitly all the irreducible unitary representations of the Poincare ́ parasuperalgebra,i.e.,the parasupersymmetric extension of the Lie algebra of the Poincare ́ group. This parasuperalgebra includes as a particular case the usual Poincare ́ superalgebra and can serve as the group–theoretical foundation of parasupersymmetric quantum field theory. 1
The generalization of parasupersymmetric quantum mechanics generated by an arbi-trary number of para...
The algebraic structure of parastatistics has been generalized and it is found to be consistent with...
Summary. Sz-Nagy’s extension theorem is applied to show that every pro-jective representation of a g...
We find irreducible unitary representations of the extended Poincaré parasuperalgebra for timelike,...
We describe irreducible representations of the extended Poincar ~ parasuperalgebra (PPSA) which incl...
In this paper, we give an explicit construction of the unitary irreducible representations of the Po...
The defining triple relations of m pairs of parafermion operators f_i^\pm and n pairs of paraboson o...
It is known that the defining relations of the orthosymplectic Lie superalgebra osp(1|2n) are equiva...
We construct the arbitrary order parasupersymmetric quantum mechanics of one boson and one parafermi...
This book is devoted to an extensive and systematic study on unitary representations of the Poincaré...
It is known that there is a close connection between the Fock space of n pairs of boson operators B±...
We construct an extension of the Poincare group which involves a mixture of internal and space-time ...
Using the equivalence of the defining relations of the orthosymplectic Lie superalgebra osp(1|2n) to...
The goal of this paper is to give an explicit construction of the Fock spaces of the parafermion and...
The Cλ-extended oscillator algebra is generated by {1, a, a†, N, T}, where T is the generator of the...
The generalization of parasupersymmetric quantum mechanics generated by an arbi-trary number of para...
The algebraic structure of parastatistics has been generalized and it is found to be consistent with...
Summary. Sz-Nagy’s extension theorem is applied to show that every pro-jective representation of a g...
We find irreducible unitary representations of the extended Poincaré parasuperalgebra for timelike,...
We describe irreducible representations of the extended Poincar ~ parasuperalgebra (PPSA) which incl...
In this paper, we give an explicit construction of the unitary irreducible representations of the Po...
The defining triple relations of m pairs of parafermion operators f_i^\pm and n pairs of paraboson o...
It is known that the defining relations of the orthosymplectic Lie superalgebra osp(1|2n) are equiva...
We construct the arbitrary order parasupersymmetric quantum mechanics of one boson and one parafermi...
This book is devoted to an extensive and systematic study on unitary representations of the Poincaré...
It is known that there is a close connection between the Fock space of n pairs of boson operators B±...
We construct an extension of the Poincare group which involves a mixture of internal and space-time ...
Using the equivalence of the defining relations of the orthosymplectic Lie superalgebra osp(1|2n) to...
The goal of this paper is to give an explicit construction of the Fock spaces of the parafermion and...
The Cλ-extended oscillator algebra is generated by {1, a, a†, N, T}, where T is the generator of the...
The generalization of parasupersymmetric quantum mechanics generated by an arbi-trary number of para...
The algebraic structure of parastatistics has been generalized and it is found to be consistent with...
Summary. Sz-Nagy’s extension theorem is applied to show that every pro-jective representation of a g...