Bound State Solution Schrödinger Equation for Extended Cornell Potential at Finite Temperature

In this paper, we study the finite temperature-dependent Schrödinger equation by using Nikiforov-Uvarov method. We consider sum of Cornell, inverse quadratic, and harmonic-type potentials as potential part radial equation. Analytical expressions for energy eigenvalues wave function are presented. Application results heavy quarkonia B c meson masses in good agreement with current experimental data except zero angular momentum quantum numbers. Numerical temperature dependence indicates a different behaviour Temperature-dependent some QCD rule from ground states.