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Recently, Wardowski [7] introduced a new type of contraction called F-contraction in his studies of contractive maps and proved a new fixed point theorem concerning F-contractions, for which the Banach contraction principle and some other known contractive conditions in the literature can be obtained as special cases.
This latter type of contraction is called a fused tetanus, and the rate of stimulation that produces it is called the fusion frequency.
In light of the first law of thermodynamics, this finding means that the amount of chemical reaction that takes place during contraction depends on the type of contraction performed by the muscle.
One type of contraction which is different from the Banach contraction is Kannan mappings.
In 1969, Kannan [2] initiated a new type of contraction mapping, which is called the Kannan-contraction type.
In 1968, Kannan [2, 3] introduced a new type of contraction mapping, which is called the Kannan-contraction type.
Similar(22)
Very recently, Jleli and Samet [13] introduced the following new type of contractions.
Then they proved a number of fixed point theorems on these new spaces for certain type of contractions.
Hussain and Salimi [14] introduced some new type of contractions called α-GF-contractions and established Suzuki-Wardowski type fixed point theorems for such contractions.
In 2012, Wardowski [11] introduce a new type of contractions called F-contraction and prove a new fixed point theorem concerning F-contractions.
In this paper, we introduce the notion of T-cyclic (( alpha,beta ) )-contraction and give some common fixed point results for this type of contractions.
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