Exact Solution to the Schrodinger Equation with Manning-Rosen Potential Via Wkb Approximation Method
schrodinger equation, manning-rosen potential, WKB approximation
Abstract
In quantum mechanics, exact solutions to equations play an important role because they contain a wealth of important information regarding the system under consideration. Here, we present the use of Wentzel-Kramers-Brillouin (WKB) approach toobtain the exact energy spectrum for Manning-Rosen potential and also, eigen energy solutions of special potential considered were also obtained.
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Shi-Hai Dong (2007) Factorization Method in Quantum Mechanics.
W Qiang, S Dong (2007) Unknown Title. 368, 13.
L Schiff (1995) Quantum Mechanics.
L Landau, E Lifshitz (1977) Quantum Mechanics, Non-Relativistic Theory.
C.-S Jia, T Chen, S He (2013) Unknown Title. 377, 682-686.
Gao-Feng Wei, Shi-Hai Dong (2008) Approximately analytical solutions of the Manning-Rosen potential with the spin-orbit coupling term and spin symmetry. 373(1), 49-53.
R Fadilla, N Aisyah, H Dipojono, F Rusydi (2017) Unknown Title. 170, 113-118.
M Palmer, M Takahashi, H Westman (2013) Unknown Title. 336, 505-516.
R Greene, C Aldrich (1976) Variational wave functions for a screened Coulomb potential. 14(6), 2363-2366.
M Hruska, W Keung, U Sukhatme (1997) Unknown Title. 55, 3345.
E Rabei, S Muslih, D Baleanu (2010) Unknown Title. 15, 807-811.
M Sergeenko (1998) QUANTUM FLUCTUATIONS OF THE ANGULAR MOMENTUM AND ENERGY OF THE GROUND STATE. 13(01), 33-37.
M Sergeenko (1998) Semiclassical wave equation and exactness of the WKB method. 53(6), 3798-3804.
Rudolph Langer (1937) On the Connection Formulas and the Solutions of the Wave Equation. 51(8), 669-676.
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2018-04-23
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