On Fixed Point Results in Partial -Metric Spaces

摘要

Partial - metric spaces are characterised by a modified triangular inequality and that the self-distance of any point of space may not be zero and the symmetry is preserved. The spaces with a symmetric property have interesting topological properties. This manuscript paper deals with the existence and uniqueness of fixed point points for contraction mappings using triangular weak - admissibility with regard to and - class functions in the class of partial - metric spaces. We also introduce an example to demonstrate the obtained results.