Existence of fixed point and best point of proximity for multifunctional non self mappings in a partial metric space

In this paper we give some theorems of existence of best points of proximity for a multifunctional non-self-mapping in a partial metric space and some approximations on the sets of the best points of proximity. Other results are also given.The authors are partially supported by operator laboratory, Eloued, Algeria.Publisher's Versio

Common fixed point results for four mappings on partial metric spaces

We give fixed point results for four mappings which satisfy almost generalized contractive condition on partial metric space and we support the results with an example

COMMON FIXED POINT THEOREMS FOR MULTI-VALUED CONTRACTIONS SATISFYING GENERALIZED CONDITION(B) ON PARTIAL METRIC SPACES

In this paper we prove two common xed point theorems for two pairsof single and set valued mappings which satisfying a generalized contractive condition in complete partial metric spaces, our results generalize and improve some previousresults

Some Common Fixed Point Theorems in Partial Metric Spaces

Many problems in pure and applied mathematics reduce to a problem of common fixed point of some self-mapping operators which are defined on metric spaces. One of the generalizations of metric spaces is the partial metric space in which self-distance of points need not to be zero but the property of symmetric and modified version of triangle inequality is satisfied. In this paper, some well-known results on common fixed point are investigated and generalized to the class of partial metric spaces