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In the present study, Kummer's eigenvalue spectra from a charged spinlessparticle located at spherical pseudo-dot of the form $r^2+1/r^2$ is reported.Here, it is shown how confluent hypergeometric functions have principal quantumnumbers for considered spatial confinement. To study systematically bothconstant rest-mass, $m_{0}c^2$ and spatial-varying mass of the radialdistribution $m_{0}c^2+S(r)$, the Klein-Gordon equation is solved under exactcase and approximate scenario for a constant mass and variable usage,respectively. The findings related to the relativistic eigenvalues of theKlein-Gordon particle moving spherical space show the dependence of massdistribution, so it has been obtained that the energy spectra has biggereigenvalues than $m_{0}=1$ fm$^{-1}$ in exact scenario. Following analysisshows eigenvalues satisfy the range of $E<m_{0}$ through approximate scenario.

Existence of quantum states for Klein-Gordon particles based on exact and approximate scenarios with pseudo-dot spherical confinement