We propose an extension of supersymmetric quantum mechanics which produces a family of isospectral Hamiltonians. Our procedure slightly extends the idea of intertwining operators. Several examples of the construction are given. Further, we show how to build up vector coherent states of the Gazeau-Klauder type associated to our Hamiltonians
Abstract. An elementary introduction is given to the subject of supersymmetry in quantum me-chanics ...
We present an algebraic study of a kind of quantum systems belonging to a family of superintegrable ...
This article is part of a special issue of Journal of Physics A: Mathematical andTheoretical devoted...
We propose an extension of supersymmetric quantum mechanics which produces a family of isospectral H...
In this paper, we discuss a general strategy to construct vector coherent states of the Gazeau-Klaud...
A simple way to find solutions of the Painleve ́ IV equation is by identifying Hamilto-nian systems ...
We propose a differential representation for the operators satisfying the q-mutation relation B B † ...
The multiphoton algebras for one-dimensional Hamiltonians with infinite discrete spectrum, and for t...
States which minimize the Schrödinger–Robertson uncertainty relation are constructed as eigenstates...
We describe a method for constructing vector coherent states for quantum supersymmetric partner Ham...
The Fourier transform, the quantum mechanical harmonic oscillator, and supersymmetric quantum mechan...
This thesis gives an introduction to the basic formalism of one-dimensional supersymmetric quantum m...
In the spirit of some earlier work on the construction of vector coherent states over matrix domains...
This paper is devoted to the construction of what we will call exactly solvable models, i.e., of qua...
We propose an extended version of supersymmetric quantum mechanics which can be useful if the Hamilt...
Abstract. An elementary introduction is given to the subject of supersymmetry in quantum me-chanics ...
We present an algebraic study of a kind of quantum systems belonging to a family of superintegrable ...
This article is part of a special issue of Journal of Physics A: Mathematical andTheoretical devoted...
We propose an extension of supersymmetric quantum mechanics which produces a family of isospectral H...
In this paper, we discuss a general strategy to construct vector coherent states of the Gazeau-Klaud...
A simple way to find solutions of the Painleve ́ IV equation is by identifying Hamilto-nian systems ...
We propose a differential representation for the operators satisfying the q-mutation relation B B † ...
The multiphoton algebras for one-dimensional Hamiltonians with infinite discrete spectrum, and for t...
States which minimize the Schrödinger–Robertson uncertainty relation are constructed as eigenstates...
We describe a method for constructing vector coherent states for quantum supersymmetric partner Ham...
The Fourier transform, the quantum mechanical harmonic oscillator, and supersymmetric quantum mechan...
This thesis gives an introduction to the basic formalism of one-dimensional supersymmetric quantum m...
In the spirit of some earlier work on the construction of vector coherent states over matrix domains...
This paper is devoted to the construction of what we will call exactly solvable models, i.e., of qua...
We propose an extended version of supersymmetric quantum mechanics which can be useful if the Hamilt...
Abstract. An elementary introduction is given to the subject of supersymmetry in quantum me-chanics ...
We present an algebraic study of a kind of quantum systems belonging to a family of superintegrable ...
This article is part of a special issue of Journal of Physics A: Mathematical andTheoretical devoted...