A Parametric Approach to Supersymmetric Quantum Mechanics in The Solution Of Schrodinger Equation
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Date
2014
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Abstract
We study exact solutions of the Schrodinger equation for some potentials. We introduce a parametric approach to supersymmetric quantum mechanics to calculate energy eigenvalues and corresponding wave functions exactly. As an application we solve Schrodinger equation for the generalized Morse potential, modified Hulthen potential, deformed Rosen-Morse potential and Poschl-Teller potential. The method is simple and effective to get the results. (C) 2014 AIP Publishing LLC.
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Keywords
NONZERO MINIMAL UNCERTAINTIES, EXACTLY SOLVABLE POTENTIALS, DEPENDENT EFFECTIVE-MASS, L-STATE SOLUTIONS, PERTURBATIVE TREATMENT, HARMONIC-OSCILLATOR, WAVE-FUNCTION, POSITION