Information entropic measures for a trigonometric inversely quadraticplus Coulombic Hyperbolic Potential
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Creator 1. Clement Atachegbe Onate
2. Babatunde James Falaye
3. Abimbola Abolarinwa
Title Information entropic measures for a trigonometric inversely quadraticplus Coulombic Hyperbolic Potential
Publisher Research and Development Office, Prince of Songkla University
Publication Year 2565
Journal Title Songklanakarin Journal of Science an Technology (SJST)
Journal Vol. 44
Journal No. 4
Page no. 1099-1108
Keyword eigensolutions, wave equations, bound states, fisher information, Shannon entropy
URL Website https://rdo.psu.ac.th/sjst/index.php
ISSN 0125-3395
Abstract In this study, the analytical solution of the Schrรถdinger equation for the Trigonometric Inversely Quadratic plusCoulombic Hyperbolic Potential via the methodology of the supersymmetric approach was obtained. The energy equation and itscorresponding wave functions were fully calculated. The theoretic quantities such as Shannon entropy and Fisher informationwere calculated using the normalized radial wave function. The results obtained for Shannon entropy satisfied Beckner,Bialynicki-Birula and Mycieslki (BBM) principle and Cramer Rao uncertainty inequality for Fisher information. These resultsare in excellent agreement with those in the literature. The result of our study goes against the observation pointed out by Okon etal. in their recent paper, who claimed that information entropic measures cannot be studied under Trigonometric InverselyQuadratic plus Coulombic Hyperbolic Potential.
Songklanakarin Journal of Science and Technology (SJST)

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