We obtain an approximate value of the quantized momentum eigenvalues,\nn P , together with the space-like coherent eigenvectors for the space-like\ncounterpart of the Schrodinger equation, the Feinberg-Horodecki equation,\nwith a screened Kratzer-Hellmann potential which is constructed by the\ntemporal counterpart of the spatial form of this potential. In addition, we got\nexact eigenvalues of the momentum and the eigenstates by solving Feinberg-\nHorodecki equation with Kratzer potential. The present work is illustrated\nwith three special cases of the screened Kratzer-Hellman potential: the\ntime-dependent screened Kratzer potential, time-dependent Hellmann potential\nand, the time-dependent screened Coulomb potential.
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