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Quantum information entropies for an asymmetric trigonometric Rosen–Morse potential
Authors:Guo‐Hua Sun  Shi‐Hai Dong  Nasser Saad
Institution:1. Centro Universitario Valle de Chalco, Universidad Autónoma del Estado de México, Valle de Chalco Solidaridad, , 56615 México;2. Departamento de Física, Escuela Superior de Física y Matemáticas, Instituto Politécnico Nacional, , Edificio 9, D.F., 07738 Mexico;3. Department of Mathematics and Statistics, University of Prince Edward Island, , Charlottetown, PEI, Canada, C1A 4P3
Abstract:Shannon entropy for the position and momentum eigenstates of an asymmetric trigonometric Rosen–Morse potential for the ground and first excited states is evaluated. The position and momentum information entropies urn:x-wiley:00033804:andp201300089:equation:andp201300089-math-0001 and urn:x-wiley:00033804:andp201300089:equation:andp201300089-math-0002 are calculated numerically. Also, it is found that urn:x-wiley:00033804:andp201300089:equation:andp201300089-math-0003 is obtained analytically and increases with the potential depth and width. Some interesting features of the information entropy densities urn:x-wiley:00033804:andp201300089:equation:andp201300089-math-0004 and urn:x-wiley:00033804:andp201300089:equation:andp201300089-math-0005 are demonstrated graphically. The Bialynicki‐Birula–Mycielski inequality is also tested and found to hold good.
Keywords:bound states  quantum information entropy  asymmetric trigonometric Rosen–  Morse potential
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