Add to ORKGThe energy spectrum of q-deformed Schr\"odinger equation is demonstrated. This spectrum includes an exponential factor with new quantum numbers--the $q$-exciting number and the scaling index. The pattern of quark and lepton masses is qualitatively explained by such a q-deformed spectrum in a composite model
We develop spectral theory for the generator of the q-Boson (stochastic) particle system. Our centra...
Interesting non-linear generalization of both Schrödinger’s and Klein–Gordon’s equations have been r...
We explore the quark properties at finite temperature near but above the critical temperature of the...
Consiglio Nazionale delle Ricerche - Biblioteca Centrale - P.le Aldo Moro, 7 Rome / CNR - Consiglio ...
A spectrum-generating q-algebra, within the framework of SUq(2), as firstly suggested by Iachello, i...
Operating just once the naive Foldy-Wouthuysen-Tani transformation on the Schr\"odinger equation for...
We propose a q-deformation of the su(2)-invariant Schrödinger equation of a spinless particle in a c...
We develop the equivalence between the two-dimensional Dirac oscillator and the anti–Jaynes-Cummings...
A quantum system with the Hamiltonian and commutation relations depending on a deformation parameter...
The properties of the q-deformed fermionic oscillator operators are examined. The difference betwee...
We study the thermodynamics of metals by applying q-deformed algebras. We shall mainly focus our att...
In this article, after introducing a kind of q-deformation in quantum mechanics, first, q-deformed f...
The q-deformed harmonic oscillator is studied in the light of q-deformed phase space variables. This...
The evolution of six-quark color-singlet state distribution amplitudes is formulated as an applicati...
Hamilton functions of classical deformed oscillators (c-deformed oscillators) are derived from Hamil...
We develop spectral theory for the generator of the q-Boson (stochastic) particle system. Our centra...
Interesting non-linear generalization of both Schrödinger’s and Klein–Gordon’s equations have been r...
We explore the quark properties at finite temperature near but above the critical temperature of the...
Consiglio Nazionale delle Ricerche - Biblioteca Centrale - P.le Aldo Moro, 7 Rome / CNR - Consiglio ...
A spectrum-generating q-algebra, within the framework of SUq(2), as firstly suggested by Iachello, i...
Operating just once the naive Foldy-Wouthuysen-Tani transformation on the Schr\"odinger equation for...
We propose a q-deformation of the su(2)-invariant Schrödinger equation of a spinless particle in a c...
We develop the equivalence between the two-dimensional Dirac oscillator and the anti–Jaynes-Cummings...
A quantum system with the Hamiltonian and commutation relations depending on a deformation parameter...
The properties of the q-deformed fermionic oscillator operators are examined. The difference betwee...
We study the thermodynamics of metals by applying q-deformed algebras. We shall mainly focus our att...
In this article, after introducing a kind of q-deformation in quantum mechanics, first, q-deformed f...
The q-deformed harmonic oscillator is studied in the light of q-deformed phase space variables. This...
The evolution of six-quark color-singlet state distribution amplitudes is formulated as an applicati...
Hamilton functions of classical deformed oscillators (c-deformed oscillators) are derived from Hamil...
We develop spectral theory for the generator of the q-Boson (stochastic) particle system. Our centra...
Interesting non-linear generalization of both Schrödinger’s and Klein–Gordon’s equations have been r...
We explore the quark properties at finite temperature near but above the critical temperature of the...