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Abstract
The Klein-Gordon equation of equal scalar and vector Manning-Rosen potentials with the centrifugal term is investigated in the spherical coordinates. Using a proper exponential approximate approach，the radial Klein-Gordon equation with the centrifugal term is transformed to the hypergeometric differential equation，and the analytical bound state radial wave functions of the arbitrary l-wave Klein-Gordon equation are obtained. Finally，two special cases for l=0 and α=0 or 1 are discussed briefly.

Keywords:
Manning-Rosen potential/

Klein-Gordon equation/

bound states/

approximate analytical solution
Authors and contacts
Wei Gao-Feng³,

Long Chao-Yun¹,

Qin Shui-Jie²,

Zhang Xin²
References

Cited By

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Vol. 57, Issue 11 - 2008-06-05

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