Abstract
The Schrödinger equation in noncommutative phase space is considered with a combination of linear, quadratic, Coulomb and inverse square terms. Using the quasi exact ansatz approach, we obtain the energy eigenvalues and the corresponding wave functions. In addition, we discuss the results for various values of in noncommutative phase space and discuss the results via various figures.
Publisher
Sociedad Mexicana de Fisica A C
Subject
General Physics and Astronomy,Education
Cited by
2 articles.
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