Due to wide spreading importance of Banach contraction, many authors generalized it in several directions [3 9].
The importance of Suzuki contraction theorem [[24], Theorem 2], Theorem 1.2 and subsequently obtained coincidence and fixed point theorems (cf. [13, 14, 18, 19, 23, 26 28], and others) for maps in metric spaces satisfying Suzuki type contractive conditions is that the contractive conditions are required to be satisfied not for all points of the domain.
We subsequently examined the importance of lamellar contraction and stress fiber formation in regulating the CIL response.
The importance of actomyosin contraction in polarization is underscored by the previous observation that loss of function of actin-associated proteins, such as POD-1, NMY-2, MLC-4 or PFN-1, prevents both cytoplasmic flow and polarization [ 5, 36, 67, 68].
Furthermore, within the context of hemolymph circulation, the relative importance of abdominal contractions has been fiercely debated.
The importance of endothelial cell contraction in the regulation of vascular biology is being increasingly recognized.
Because of the importance of the Banach contraction principle, we begin with the theorem as follows.
Due to the wide importance of the Banach contraction, many authors generalized it in several directions [2 17].
The importance of involuntary muscle contraction was emphasized when forces approaching 9 xBW were recorded during an episode of stumbling [ 31].
Note the importance of Kannan-type contractions for single-valued mappings in the sense that a metric space is complete if and only if each Kannan contraction has a unique fixed point [27, 38, 39].
