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In 2003, Kirk et al. [13] first introduced a novel class of contractive conditions, namely, cyclical contractive conditions, and extended several fixed point theorems including Banach, Edelsetin, Carsti and a fixed point theorem for nonexpansive mappings in a Banach space.
Using several fixed point theorems, the existence and uniqueness results are obtained.
In this paper several fixed point theorems in complete and compact fuzzy metric spaces are proved.
Mustafa and others studied several fixed point theorems for mappings satisfying different contractive conditions (see [33 45]).
The existence results of generalized fractional boundary value problem are discussed in this paper by using several fixed point theorems.
In this section, we deduce from our main theorems several fixed point theorems in b-metric spaces.
Using several fixed point theorems, the existence of at least one positive solution and multiple positive solutions is obtained.
In this section, we obtain several fixed point results in the setup of a modular space endowed with a graph.
In this section, we obtain several fixed point results for set-valued selfmaps on (CB X)) satisfying certain graph contraction conditions.
Remark 3.6 Note that assertions similar to the above lemma (see, for example, [10]) were proved and used to obtain several fixed point results in many papers.
In this section, we obtain several fixed point theorems for multivalued mappings satisfying a Suzuki type contractive condition in the setup of fuzzy metric spaces.
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