Energy spectrum of the trigonometric Rosen-Morse potential using an improved quantization rule

Physics Letters, Section A: General, Atomic and Solid State Physics

Volumn 371, Issue 3, 2007, Pages 180-184

  Ma, Zhong Qi ^a   Gonzalez Cisneros, A ^b   Xu, Bo Wei ^c   Dong, Shi Hai ^b  

^a INSTITUTE OF HIGH ENERGY PHYSICS   (China)

^b INSTITUTO POLITÉCNICO NACIONAL   (Mexico)

^c SHANGHAI JIAO TONG UNIVERSITY   (China)

Author keywords

Bound states; Improved quantization rule; Trigonometric Rosen Morse potential

Indexed keywords

QUANTUM OPTICS;

BOUND STATE; DINGER EQUATION; ENERGY SPECTRA; QUANTIZATION RULE; SOLVABLE QUANTUM SYSTEMS;

MORSE POTENTIAL;

EID: 35548974774     PISSN: 03759601     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.physleta.2007.06.021     Document Type: Article

References (11)

1. Schiff L.I. Quantum Mechanics. third ed. (1955), McGraw-Hill, New York
2. Landau L.D., and Lifshitz E.M. Quantum Mechanics, Non-Relativistic Theory. third ed. (1977), Pergamon, New York
3. ter Haar D. Problems in Quantum Mechanics. third ed. (1975), Pion Ltd, London
4. Cooper F., Khare A., and Sukhatme U. Phys. Rep. 251 (1995) 267
5. Dong S.H. Factorization Method in Quantum Mechanics (2007), Springer/Kluwer Academic
6. de Lange O.L., and Raab R.E. Operator Methods in Quantum Mechanics (1991), Clarendon Press, Oxford
7. Ma Z.Q., and Xu B.W. Europhys. Lett. 69 (2005) 685
8. Ma Z.Q., and Xu B.W. Chin. Phys. Soc. 55 (2006) 1571 (in Chinese)
9. Qiang W.C., and Dong S.H. Phys. Lett. A 363 (2007) 169
10. Dong S.H., Morales D., and García-Ravelo J. Int. J. Mod. Phys. E 16 (2007) 189
11. Yang C.N. In: Craigie N.S., Goddard P., and Nahm W. (Eds). Monopoles in Quantum Field Theory, Proceedings of the Monopole Meeting, Trieste, Italy (1982), World Scientific, Singapore 237