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Toplam kayıt 16, listelenen: 11-16
Suzuki Type Fixed Point Result for Rational theta-Contraction on Complete Metric Spaces
(Southeast Asian Mathematical Soc-Seams, 2019)
In this paper, we present a new approach to fixed point theorems for single valued contraction mappings defined on complete metric spaces. We introduce a new concept called Suzuki type rational theta*-contraction and prove ...
A Fixed Point Theorem for New Type Contractions on Weak Partial Metric Spaces
(Springer Singapore Pte Ltd, 2015)
Recently, Karapinar and Romaguera (Filomat 27: 1305-1314, 2013) have introduced a new type contraction on partial metric spaces, and they have obtained a nonunique fixed point result. Then Romaguera (Math. Sci. Appl. E-Notes ...
A stationary point theorem for multivalued θ-contractions
(Mathematical Research Press-Math Res, 2016)
This paper is mainly devoted to a positive answer, with a new aspect, of the problem considered by Hanc, er et al. in [11] concerning multivalued version of theta - contraction which have been recently introduced by Jleli ...
A Common Fixed Point Theorem For New Type Compatible Maps On Partial Metric Spaces
(Math Soc Serbia-Drustvo Matematicara Srbije, 2015)
In this paper, we introduce the concept of compatible maps of type (I) and of type (II) in partial metric space and prove a common fixed point theorem for four such maps on complete partial metric space.
Multivalued F-Contractions On Complete Metric Spaces
(Yokohama Publ, 2015)
In the present paper, we introduce the concept of multivalued F-contraction mappings and give some fixed point results, which generalize some multivalued fixed point theorems including Nadler's. Also, we give an illustrating ...
Some related fixed point theorems for multivalued mappings on two metric spaces
(Precarpathian National University, 2020)
The definition of related mappings was introduced by Fisher in 1981. He proved some theorems about the existence of fixed points of single valued mappings defined on two complete metric spaces and relations between these ...