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A General Approach for the Exact Solution of the Schrödinger Equation

Cevdet Tezcan1 and Ramazan SeverContact Information

(1)  Faculty of Engineering, Başkent University, Baglıca Campus, Ankara, Turkey
(2)  Department of Physics, Middle East Technical University, 06531 Ankara, Turkey

Received: 3 April 2008  Accepted: 15 July 2008  Published online: 26 July 2008

Abstract  The Schrödinger equation is solved exactly for some well known potentials. Solutions are obtained reducing the Schrödinger equation into a second order differential equation by using an appropriate coordinate transformation. The Nikiforov-Uvarov method is used in the calculations to get energy eigenvalues and the corresponding wave functions.

Keywords  Generalized Morse potential - Rosen-Morse potential - Pseudoharmonic potential - Mie potential - Woods-Saxon potential - Kratzer-Fues potential - Non-central potential


Contact Information Ramazan Sever
Email: sever@metu.edu.tr
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  1. Arda, Altuğ (2010) Analytical Solutions to the Klein–Gordon Equation with Position-Dependent Mass for q-Parameter Pöschl–Teller Potential. Chinese Physics Letters 27(1)
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  2. Arda, Altuǧ (2009) Approximate analytical solutions of the effective mass Dirac equation for the generalized Hulthén potential with any κ-value. Central European Journal of Physics
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