Møller Energy-Momentum Complex in General Relativity for Higher Dimensional Universes
This submission has been withdrawn by arXiv administrators due to inappropriate text reuse from external sources
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Publications and source records attributed to M. Aygun.
This submission has been withdrawn by arXiv administrators due to inappropriate text reuse from external sources
We present the exact and iterative solutions of the radial Schrödinger equation for a class of potential, $V(r)=\frac{A}{r^{2}}-\frac{B}{r}+Cr^κ$, for various values of $κ$ from -2 to 2, for any $n$ and $l$ quantum states by applying the asymptotic iteration method. The global analysis of this potential family by using the asymptotic iteration method results in exact analytical solutions for the values of $κ=0 ,-1$ and -2. Nevertheless, there are no analytical solutions for the cases $κ=1$ and 2. Therefore, the energy eigenvalues are obtained numerically. Our results are in excellent agreement with the previous works.