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The contraction type condition used there should logically be called a partial contractive condition.
Then T is an α-Geraghty contraction type map.
EMGAVG was influenced by the interaction between contraction type and intensity for all sensors (p < 0.05).
Dependent variables were analyzed using 2 (contraction type) × 3 (intensity) repeated measures ANOVAs per sensor.
Let T : M → M be a weak asymptotic pointwise contraction type mapping.
First, we prove that T is a generalized α-ϕ-Geraghty proximal contraction type map.
Similar(9)
It is clear that each quasi-contraction type multifunction is a quasi-contractive multifunction.
In 2012, Haghi, Rezapour and Shahzad raised this question that (see [12]): Is there any quasi-contractive multifunction which is not quasi-contraction type?
Also, they introduced quasi-contraction type multifunctions and showed that the main result of [11] holds for quasi-contraction type multifunctions.
Let T : C → C be a mapping of weak asymptotic pointwise ρ-contraction type.
Continuing in this way, they extended another important fixed point theorem for Ćirić quasi-contraction type mappings in D-generalized metric spaces, which again, generalizes the theorems concerning the Ćirić quasi-contraction type mappings in different topological spaces.
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