q-analogues of the Perelomov coherent states are defined for suq(2) and they are shown to satisfy a unity resolution relation. The suq(2) matrix representations are reconstructed from the q-coherent state representation by a q-analogue of K-matrix theory. The q-analogues of the Dyson and Holstein-Primakoff su(2) boson realizations are also obtained. © 1991.SCOPUS: ar.jinfo:eu-repo/semantics/publishe
In the present series of papers, the coherent states of Sp(2d,R), corresponding to the positive disc...
A double rotor vector coherent state construction of the SU(4) contains/implies SU(2)*SU(2) Wigner s...
This subject of this thesis is the physical application of deformations of Lie algebras and their us...
Unitary operator coherent states, as defined by Klauder (1963), Perelomov (1972) and Gilmore (1974),...
The complementarity relationship (also termed duality) that arises between the irreps of the su(3) a...
We investigate some aspects of q Heisenberg algebra. We show how su(2) and su(1,1) generators can be...
A new kind of q-deformed charged coherent states is constructed in Fock space of two-mode q-boson sy...
The q analogues of the Holstein-Primakoff boson realization of the su(2) and su(1, 1) algebras are d...
A set of operators, the so-called k-fermion operators, that interpolate between boson and fermion op...
The generators of q-boson algebra are expressed in terms of those of boson algebra, and the relation...
Super coherent states are useful in the explicit construction of representations of superalgebras an...
AbstractA quick review of some Lie algebras related to well-known groups is given. We start with the...
A deformation of the harmonic oscillator algebra associated with the Morse potential and the SU (2) ...
We give a formal algebraic description of Josephson-type quantum dynamical systems, i.e., Hamiltonia...
In recent years, one of the new applications of the coherent state method was to con-struct represen...
In the present series of papers, the coherent states of Sp(2d,R), corresponding to the positive disc...
A double rotor vector coherent state construction of the SU(4) contains/implies SU(2)*SU(2) Wigner s...
This subject of this thesis is the physical application of deformations of Lie algebras and their us...
Unitary operator coherent states, as defined by Klauder (1963), Perelomov (1972) and Gilmore (1974),...
The complementarity relationship (also termed duality) that arises between the irreps of the su(3) a...
We investigate some aspects of q Heisenberg algebra. We show how su(2) and su(1,1) generators can be...
A new kind of q-deformed charged coherent states is constructed in Fock space of two-mode q-boson sy...
The q analogues of the Holstein-Primakoff boson realization of the su(2) and su(1, 1) algebras are d...
A set of operators, the so-called k-fermion operators, that interpolate between boson and fermion op...
The generators of q-boson algebra are expressed in terms of those of boson algebra, and the relation...
Super coherent states are useful in the explicit construction of representations of superalgebras an...
AbstractA quick review of some Lie algebras related to well-known groups is given. We start with the...
A deformation of the harmonic oscillator algebra associated with the Morse potential and the SU (2) ...
We give a formal algebraic description of Josephson-type quantum dynamical systems, i.e., Hamiltonia...
In recent years, one of the new applications of the coherent state method was to con-struct represen...
In the present series of papers, the coherent states of Sp(2d,R), corresponding to the positive disc...
A double rotor vector coherent state construction of the SU(4) contains/implies SU(2)*SU(2) Wigner s...
This subject of this thesis is the physical application of deformations of Lie algebras and their us...