Thermomagnetic properties and the effects of Aharonov-Bohm (AB) flux and external magnetic field on Fisher entropy with Schioberg plus Manning-Rosen potential (SPMRP) using Nikiforov-Uvarov functional analysis (NUFA) and Supersymmetric quantum mechanics (SUSYQM) methods

Author:

Okon I. B.1,Onate C. A.2,Horchani R.3,Popoola O. O.4,Omugbe E.5,William E. S.6,Okorie U. S.7,Inyang E. P.8,Isonguyo C. N.1,Udoh M. E.1,Antia A. D.1,Chen W. L.9,Eyube E. S.10,Araujo J. P.11,Ikot A. N.12

Affiliation:

1. University of Uyo

2. Kogi State University

3. Sultan Qaboos University

4. University of Ibadan

5. Federal University of Petroleum Resources

6. University of Calabar

7. Akwa Ibom State University

8. National Open University of Nigeria

9. Xi’an Peihua University

10. Modibbo Adama University

11. Instituto Federal de Educação, Ciência e Tecnologia do Sudeste de Minas Gerais

12. University of Port Harcourt

Abstract

Abstract The analytical bound state solutions, thermomagnetic properties, and the effect of Aharanov-Bohm (AB) flux and external magnetic field on Fisher information entropy with Schioberg plus Manning-Rosen potential are studied using NUFA and SUSYQM methods in the presence of the Greene-Aldrich approximation scheme to the centrifugal term. The wave function obtained was used to study Fisher information both in position and momentum spaces for different quantum states by the gamma function and digamma polynomials. The energy equation obtained in a closed form was used to deduce numerical energy spectra, partition function, and other thermomagnetic properties. The results show that with an application of AB and magnetic fields, the numerical energy eigenvalues for different magnetic quantum spins decrease as the quantum state increases and completely removes the degeneracy of the energy spectra. Also, the numerical computation of Fisher information satisfies Fisher information inequality products, indicating that the particles are more localized in the presence of external fields than in their absence, and the trend shows complete localization of quantum mechanical particles in all quantum states. Our potential reduces to Schioberg and Manning-Rosen potentials as special cases. Our potential reduces to Schioberg and Manning-Rosen potentials as special cases. The energy equations obtained from the NUFA and SUSYQM were the same, demonstrating a high level of mathematical precision

Publisher

Research Square Platform LLC

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