Analytical Solution of the Klein–Fock–Gordon Equation for the Rosen–Morse Potential

With the help of a successful scheme for overcoming difficulties arising for l ≠ 0 in the centrifugal part of the Rosen–Morse potential with bound states, a solution of the modified Klein–Fock–Gordon equation is found. The energy eigenvalues and the corresponding radial wave functions are found for...

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Veröffentlicht in:	Russian physics journal 2021-04, Vol.63 (12), p.2141-2150
Hauptverfasser:	Aliyeva, T. G., Quliyeva, G. G.
Format:	Artikel
Sprache:	eng
Schlagworte:	Condensed Matter Physics Eigenvalues Exact solutions Hadrons Heavy Ions Lasers Mathematical and Computational Physics Morse potential Nuclear Physics Optical Devices Optics Photonics Physics Physics and Astronomy Theoretical Wave functions
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Zusammenfassung:	With the help of a successful scheme for overcoming difficulties arising for l ≠ 0 in the centrifugal part of the Rosen–Morse potential with bound states, a solution of the modified Klein–Fock–Gordon equation is found. The energy eigenvalues and the corresponding radial wave functions are found for an arbitrary value of the orbital quantum number ( l ≠ 0 ).
ISSN:	1064-8887 1573-9228
DOI:	10.1007/s11182-021-02283-9