We develop a systematic approach to construct novel completely solvable rational potentials. Second-order supersymmetric quantum mechanics dictates the latter to be isospectral to some well-studied quantum systems. PT symmetry may facilitate reconciling our approach to the requirement that the rationally extended potentials be singularity free. Some examples are shown. © Indian Academy of Sciences.SCOPUS: cp.jinfo:eu-repo/semantics/publishe
Supersymmetric Quantum Mechanics may be used to construct reflectionless potentials and phase-equiva...
In the presence of gain and loss, supersymmetric transformations facilitate the arbitrary removal of...
In the present work, we combine the notion of PT -symmetry with that of super-symmetry (SUSY) for a ...
The construction of rationally-extended Morse potentials is analyzed in the framework of first-order...
d Dynamical systems exhibiting both PT and Supersymmetry are analyzed in a general scenario. It is f...
The existence of a novel enlarged shape invariance property valid for some rational extensions of sh...
In recent years there are new interests on special symmetry in physical systems, called PT-symmetry ...
Supersymmetric Quantum Mechanics is an interesting framework to analyze nonrelativistic quantal prob...
The broken and unbroken phases of PT and supersymmetry in optical systems are explored for a complex...
The connection of unbroken supersymmetric quantum mechanics in its strictly isospectral form with th...
We construct isospectral partner potentials of a complex PT-invariant potential, viz., V(x) = V_1 se...
Abstract. The existence of a novel enlarged shape invariance property valid for some ratio-nal exten...
Supersymmetric Quantum Mechanics is an interesting framework to analyze nonrelativistic quantal prob...
We show that the formalism of supersymmetry (SUSY), when applied to parity-time (PT) symmetric optic...
In recent years, one of the most interesting developments in quantum mechanics has been the construc...
Supersymmetric Quantum Mechanics may be used to construct reflectionless potentials and phase-equiva...
In the presence of gain and loss, supersymmetric transformations facilitate the arbitrary removal of...
In the present work, we combine the notion of PT -symmetry with that of super-symmetry (SUSY) for a ...
The construction of rationally-extended Morse potentials is analyzed in the framework of first-order...
d Dynamical systems exhibiting both PT and Supersymmetry are analyzed in a general scenario. It is f...
The existence of a novel enlarged shape invariance property valid for some rational extensions of sh...
In recent years there are new interests on special symmetry in physical systems, called PT-symmetry ...
Supersymmetric Quantum Mechanics is an interesting framework to analyze nonrelativistic quantal prob...
The broken and unbroken phases of PT and supersymmetry in optical systems are explored for a complex...
The connection of unbroken supersymmetric quantum mechanics in its strictly isospectral form with th...
We construct isospectral partner potentials of a complex PT-invariant potential, viz., V(x) = V_1 se...
Abstract. The existence of a novel enlarged shape invariance property valid for some ratio-nal exten...
Supersymmetric Quantum Mechanics is an interesting framework to analyze nonrelativistic quantal prob...
We show that the formalism of supersymmetry (SUSY), when applied to parity-time (PT) symmetric optic...
In recent years, one of the most interesting developments in quantum mechanics has been the construc...
Supersymmetric Quantum Mechanics may be used to construct reflectionless potentials and phase-equiva...
In the presence of gain and loss, supersymmetric transformations facilitate the arbitrary removal of...
In the present work, we combine the notion of PT -symmetry with that of super-symmetry (SUSY) for a ...