Abstract
In this paper, we present some fixed point results in the setting of a complete metric space by defining a new contractive condition via a cyclic (alpha, beta) admissible mapping imbedded in simulation function. As a consequence of our main theorems we derive many fixed point theorem for a mapping satisfying some nonlinear contractions. Our results generalize and extend several works existing in literature. Finally, we provide an example in order to support our results.