We propose a differential representation for the operators satisfying the q-mutation relation B B \u2020 12 qB \u2020 B = 1 which generalizes a recent result by Eremin and Meldianov, and we discuss in detail this choice in the limit q \u2192 1. Further, we build up non-linear and Gazeau\u2013Klauder coherent states associated to the free quonic Hamiltonian h 1 = B \u2020 B. Finally we construct almost isospectral quonic Hamiltonians adopting the results on intertwining operators recently proposed by the author
Different families of generalized coherent states (CS) for one-dimensional systems with general time...
summary:The quon algebra is an approach to particle statistics in order to provide a theory in which...
Unitary operator coherent states, as defined by Klauder (1963), Perelomov (1972) and Gilmore (1974),...
We propose a differential representation for the operators satisfying the q-mutation relation B B † ...
We discuss how a q-mutation relation can be deformed replacing a pair of conjugate operators with tw...
In this paper, we discuss a general strategy to construct vector coherent states of the Gazeau-Klaud...
We propose an extension of supersymmetric quantum mechanics which produces a family of isospectral H...
This Letter is devoted to the building of coherent states from arguments based on classical action–a...
We investigate some aspects of q Heisenberg algebra. We show how su(2) and su(1,1) generators can be...
A simple way to find solutions of the Painleve ́ IV equation is by identifying Hamilto-nian systems ...
A set of operators, the so-called k-fermion operators, that interpolate between boson and fermion op...
The systems we consider are rational extensions of the harmonic oscillator, the truncated oscillator...
Coherent states are special types of wavefunctions that minimize a generalized uncertainty principle...
In this paper, we show that the position and the derivative operators, q^ and D^ , can be treated as...
We extend recent results on expectation values of coherent oscillator states and SU(2) coherent stat...
Different families of generalized coherent states (CS) for one-dimensional systems with general time...
summary:The quon algebra is an approach to particle statistics in order to provide a theory in which...
Unitary operator coherent states, as defined by Klauder (1963), Perelomov (1972) and Gilmore (1974),...
We propose a differential representation for the operators satisfying the q-mutation relation B B † ...
We discuss how a q-mutation relation can be deformed replacing a pair of conjugate operators with tw...
In this paper, we discuss a general strategy to construct vector coherent states of the Gazeau-Klaud...
We propose an extension of supersymmetric quantum mechanics which produces a family of isospectral H...
This Letter is devoted to the building of coherent states from arguments based on classical action–a...
We investigate some aspects of q Heisenberg algebra. We show how su(2) and su(1,1) generators can be...
A simple way to find solutions of the Painleve ́ IV equation is by identifying Hamilto-nian systems ...
A set of operators, the so-called k-fermion operators, that interpolate between boson and fermion op...
The systems we consider are rational extensions of the harmonic oscillator, the truncated oscillator...
Coherent states are special types of wavefunctions that minimize a generalized uncertainty principle...
In this paper, we show that the position and the derivative operators, q^ and D^ , can be treated as...
We extend recent results on expectation values of coherent oscillator states and SU(2) coherent stat...
Different families of generalized coherent states (CS) for one-dimensional systems with general time...
summary:The quon algebra is an approach to particle statistics in order to provide a theory in which...
Unitary operator coherent states, as defined by Klauder (1963), Perelomov (1972) and Gilmore (1974),...