It has been shown previously that a potential V0( chi ) in one dimension which supports no bound states may be used as a reference potential from which, by successive applications of the concept of a supersymmetric partner to a given Hamiltonian, it is possible to find a potential V n( chi ) which supports any specified number n of bound states at any chosen energies Ej, j=1,. . .,n. The reflection coefficient of Vn is related to the reflection coefficient of V0. Various alternative representations of the potentials constructed by this procedure are presented. An illustrative example in which Vn is constructed by using a sech2 chi barrier as the reference potential is discussed
An analytically solvable Woods-Saxon potential for l not equal 0 states is presented within the fram...
In this study, we focus on investigating the exact relativistic bound-state spectra for supersymmetr...
We obtain exact solutions of the one-dimensional Schrodinger equation for some families of associate...
The connection between the algebra of supersymmetry and the inverse scattering method is used to con...
Abstract. An elementary introduction is given to the subject of supersymmetry in quantum me-chanics ...
We investigate the supersymmetry properties of energy dependent potentials in the D=1 dimensional sp...
This thesis gives an introduction to the basic formalism of one-dimensional supersymmetric quantum m...
Supersymmetric quantum mechanics can be used to obtain the spectrum and eigenstates of one-dimension...
For the one-dimensional Schrödinger equation, the analysis is provided to recover the potential from...
In this paper we constructN = 2 supersymmetric quantum mechanics over several configurations of Dira...
We analyze the one dimensional scattering produced by all variations of the Pöschl–Teller potential,...
Starting from the orthonormal eigenfunctions which are the solutions of the Schrödinger equation for...
The procedures for finding a new potential (1) by eliminating the ground state of a given potential,...
In this work, we introduce the class of quantum mechanics superpotentials W(x) = g epsilon(x)x(2n) a...
Green’s functions for reflectionless potentials are constructed and analyzed. Green’s functions for ...
An analytically solvable Woods-Saxon potential for l not equal 0 states is presented within the fram...
In this study, we focus on investigating the exact relativistic bound-state spectra for supersymmetr...
We obtain exact solutions of the one-dimensional Schrodinger equation for some families of associate...
The connection between the algebra of supersymmetry and the inverse scattering method is used to con...
Abstract. An elementary introduction is given to the subject of supersymmetry in quantum me-chanics ...
We investigate the supersymmetry properties of energy dependent potentials in the D=1 dimensional sp...
This thesis gives an introduction to the basic formalism of one-dimensional supersymmetric quantum m...
Supersymmetric quantum mechanics can be used to obtain the spectrum and eigenstates of one-dimension...
For the one-dimensional Schrödinger equation, the analysis is provided to recover the potential from...
In this paper we constructN = 2 supersymmetric quantum mechanics over several configurations of Dira...
We analyze the one dimensional scattering produced by all variations of the Pöschl–Teller potential,...
Starting from the orthonormal eigenfunctions which are the solutions of the Schrödinger equation for...
The procedures for finding a new potential (1) by eliminating the ground state of a given potential,...
In this work, we introduce the class of quantum mechanics superpotentials W(x) = g epsilon(x)x(2n) a...
Green’s functions for reflectionless potentials are constructed and analyzed. Green’s functions for ...
An analytically solvable Woods-Saxon potential for l not equal 0 states is presented within the fram...
In this study, we focus on investigating the exact relativistic bound-state spectra for supersymmetr...
We obtain exact solutions of the one-dimensional Schrodinger equation for some families of associate...