Add to ORKGAbstract: Can one represent quantum group covariant q-commuting ``creators, annihilators'' $A^+_i,A^j$ as operators acting on standard bosonic/fermionic Fock spaces? We briefly address this general problem and show that the answer is positive (at least) in some simplest cases
We consider a model of d fermions where creation and annihilation operators of different fermions co...
Providing an introduction to current research topics in functional analysis and its applications to ...
m sets of covariant and contravariant q-bosonic spinors acting in the tensor product of m Fock space...
Abstract: Can one represent quantum group covariant q-commuting ``creators, annihilators'' $A^+_i,A^...
Using 'twisted' realizations of the symmetric groups, we show that Bose and Fermi statistics are com...
Abstract: Using ``twisted'' realizations of the symmetric groups, we show that Bose and Fermi statis...
Abstract: We propose a solution to the problem of compatibility of Bose-Fermi statistics with symmet...
The particle algebras generated by the creation/annihilation operators for bosons and for fermions a...
We suggest a simple and presumably general procedure to construct formal transformations from (Lie) ...
summary:The quon algebra is an approach to particle statistics in order to provide a theory in which...
The generalized q-bosonic operators acting in a tensor product of m Fock spaces, recently constructe...
By enlarging the uq(n) q-algebra to uq(n)+uq(m) and considering double irreducible tensors, as well ...
We formulate a theory of generalized Fock spaces which underlies the different forms of quantum stat...
The generators of q-boson algebra are expressed in terms of those of boson algebra, and the relation...
Considering the fundamental role symmetry plays throughout phy-sics, it is remarkable how little att...
We consider a model of d fermions where creation and annihilation operators of different fermions co...
Providing an introduction to current research topics in functional analysis and its applications to ...
m sets of covariant and contravariant q-bosonic spinors acting in the tensor product of m Fock space...
Abstract: Can one represent quantum group covariant q-commuting ``creators, annihilators'' $A^+_i,A^...
Using 'twisted' realizations of the symmetric groups, we show that Bose and Fermi statistics are com...
Abstract: Using ``twisted'' realizations of the symmetric groups, we show that Bose and Fermi statis...
Abstract: We propose a solution to the problem of compatibility of Bose-Fermi statistics with symmet...
The particle algebras generated by the creation/annihilation operators for bosons and for fermions a...
We suggest a simple and presumably general procedure to construct formal transformations from (Lie) ...
summary:The quon algebra is an approach to particle statistics in order to provide a theory in which...
The generalized q-bosonic operators acting in a tensor product of m Fock spaces, recently constructe...
By enlarging the uq(n) q-algebra to uq(n)+uq(m) and considering double irreducible tensors, as well ...
We formulate a theory of generalized Fock spaces which underlies the different forms of quantum stat...
The generators of q-boson algebra are expressed in terms of those of boson algebra, and the relation...
Considering the fundamental role symmetry plays throughout phy-sics, it is remarkable how little att...
We consider a model of d fermions where creation and annihilation operators of different fermions co...
Providing an introduction to current research topics in functional analysis and its applications to ...
m sets of covariant and contravariant q-bosonic spinors acting in the tensor product of m Fock space...