We have analyzed the positive and negative energy solutions of the Schrodinger equation, with derivatives of delta functions as potentials. It is found that these potentials act as localized, infinite barriers and the wave functions outside the barrier may be obtained by requiring that they vanish at the barrier. We have also obtained the Green's functions for these potentials
For the case of a harmonic oscillator and also for tunneling from a square well potential, one notic...
The author presents several examples of potential problems with a δ-function perturbation by means o...
An differential equation for wave functions is derived from Heisenberg's equation, which is equivale...
The fractional Schrodinger equation is solved for the delta potential and the double delta potential...
The analytic solution to the Schrodinger equation with a harmonic oscillator potential plus delta-po...
AbstractThe collision with the delta potential barrier and the bound state in the delta potential we...
A general solution of the Schrödinger equation in the potential representation has been obtained in ...
The stationary nonlinear Schroedinger equation, or Gross-Pitaevskii equation, is studied for the cas...
In this report the problem of solving the Schrödinger equation for an anharmonic potential is treate...
In this report the problem of solving the Schrödinger equation for an anharmonic potential is treate...
In (1), an approximate method of obtaining the ground state energy is presented by mapping a Schrodi...
WOS: 000531247200001We study the time-dependent Schrodinger equation with finite number of Dirac del...
We derive the energy levels associated with the even-parity wavefunctions of the harmonic oscillator...
Abstract – In this letter we have proposed a new regularization scheme to deal with the divergent in...
Much of the literature on point interactions in quantum mechanics has focused on the differential fo...
For the case of a harmonic oscillator and also for tunneling from a square well potential, one notic...
The author presents several examples of potential problems with a δ-function perturbation by means o...
An differential equation for wave functions is derived from Heisenberg's equation, which is equivale...
The fractional Schrodinger equation is solved for the delta potential and the double delta potential...
The analytic solution to the Schrodinger equation with a harmonic oscillator potential plus delta-po...
AbstractThe collision with the delta potential barrier and the bound state in the delta potential we...
A general solution of the Schrödinger equation in the potential representation has been obtained in ...
The stationary nonlinear Schroedinger equation, or Gross-Pitaevskii equation, is studied for the cas...
In this report the problem of solving the Schrödinger equation for an anharmonic potential is treate...
In this report the problem of solving the Schrödinger equation for an anharmonic potential is treate...
In (1), an approximate method of obtaining the ground state energy is presented by mapping a Schrodi...
WOS: 000531247200001We study the time-dependent Schrodinger equation with finite number of Dirac del...
We derive the energy levels associated with the even-parity wavefunctions of the harmonic oscillator...
Abstract – In this letter we have proposed a new regularization scheme to deal with the divergent in...
Much of the literature on point interactions in quantum mechanics has focused on the differential fo...
For the case of a harmonic oscillator and also for tunneling from a square well potential, one notic...
The author presents several examples of potential problems with a δ-function perturbation by means o...
An differential equation for wave functions is derived from Heisenberg's equation, which is equivale...
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