Abstract. In this article, the D-dimensional Klein-Gordon equation within the framework of Greene-Aldrich approximations scheme for Hua potential is solved for s-wave and arbitrary angular momenta. The energy eigenvalues and corresponding wave functions are obtained in an exact analytical manner via the Nikiforov-Uvarov (N-U) method. Further, it is shown that in the non-relativistic limit, the energy eigenvalues reduces to that of Schrödinger equation for the potential. Our results are in excellent agreement with other related works.

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