| Journal: | Revista mexicana de física |
| Database: | PERIÓDICA |
| System number: | 000454035 |
| ISSN: | 0035-001X |
| Authors: | Edet, C.O1 Amadi, P.O1 Okorie, U.S1 Taş, A2 Ikot, A.N3 Rampho, G3 |
| Institutions: | 1University of Port Harcourt, Choba, Port Harcourt. Nigeria 2Harran University, Health Services Vocational College, Sanliurfa. Turquía 3University of South Africa, Johannesburgo, Transvaal. Sudáfrica |
| Year: | 2020 |
| Season: | Nov-Dic |
| Volumen: | 66 |
| Number: | 6 |
| Pages: | 824-839 |
| Country: | México |
| Language: | Inglés |
| Document type: | Artículo |
| Approach: | Analítico, descriptivo |
| English abstract | Analytical solutions of the Schrödinger equation for the generalized trigonometric Pöschl-Teller potential by using an appropriate approximation to the centrifugal term within the framework of the Functional Analysis Approach have been considered. Using the energy equation obtained, the partition function was calculated, and other relevant thermodynamic properties. More so, we use the concept of superstatistics to evaluate the thermodynamics properties of the system. It is noted that the well-known normal statistics results are recovered in the absence of the deformation parameter (q = 0), and this is displayed graphically for the clarity of our results. We also obtain the normalized wave function in terms of the hypergeometric function. The numerical energy spectra for different values of the principal and orbital quantum numbers are obtained. To show the accuracy of our results, we discuss some special cases by adjusting some potential parameters and also compute the numerical eigenvalue of the trigonometric Pöschl-Teller potential for comparison sake. However, it was found out that our results agree excellently with the results obtained via other methods |
| Disciplines: | Física y astronomía |
| Keyword: | Física, Potencial trigonométrico de Pöschl-Teller, Método de factorización, Superestadística, Ecuación de Schrodinger |
| Keyword: | Physics, Trigonometric Pöschl-Teller potential, Factorization method, Superstatistics, Schrödinger equation |
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