In this paper, we present a new type of cyclic (ψ, φ, Z )− contraction which is a combination of cyclic (ψ, φ, A, B)− contraction and Z −contraction in the framework of complete partial metric space with the help of simulation function. We investigate the existence of fixed point result using cyclic (ψ, φ, Z )− contraction in the setting of complete partial metric space. Also we give an example to clarify the main result.

.In this study, we present fixed-point results for various contractions in E - Metric Space along with severalcorollaries. Finding a fixed point result in E - Metric Space can also be done via implicit relations. In theinvestigation of our primary result stands, all the theorems will be in non-solid cone and we cannot assumeinterior point is non-empty.

We define fixed point results in Random cone metric space (RCMS) over Banach algebra. Also we giverelated corollaries and illustrate the examples.