[PDF] Top 20 Fixed point theorems for generalized wα-contraction multivalued mappings in α-complete metric spaces

... in complete metric spaces via the concept of α-admissible mapping due to Mohammadi et ...of α-complete metric spaces and also established fixed point results ... See full document

... Banach contraction gave us many important theories like variational inequalities, optimization theory and many computational theories [, ...Banach contraction, many authors generalized it in several ... See full document

... Proof Clearly, under the hypothesis (U ), T and η satisfy the hypothesis (U). Therefore, from Theorem . and Lemma ., the result follows immediately. Example . Let X = N equipped with the standard metric d(x, ... See full document

... on mappings, which is weaker than non- expansiveness and stronger than quasi-nonexpansivemess and called it condition ...interesting fixed point theorems and convergence theorems for ... See full document

... fixed point theory has been an active research field over the last three ...Banach contraction mapping principle [] is the first im- portant result on fixed points for contractive-type ...Banach ... See full document

... Banach Contraction Mapping Principle appeared in explicit form in Banach ’ s thesis in 1922 ...Banach contraction principle has been extended in many different directions, see ...modular spaces, as a ... See full document

... of fixed point Theorem by defining 𝑇𝑇 𝐹𝐹 –Contraction as a new contractive condition in complete metric ...– Contraction in complete 𝐺𝐺 -Metric Spaces and we ... See full document

... or point to set map ...Banach fixed Dolhare, 2016) to multi- valued map which plays an important and vital role in the theory of variational inequalities, control theory, fractal geometry & differential ... See full document

... Aleksić, S., Došenović, T., Mitrović, Z.D., Radenović, S.: Remarks on common fixed point results for generalized α∗ -ψ -contraction multivalued mappings in b-metric spaces.. Alsulami,[r] ... See full document

... (Fixed Point Theory ...fixed point theorems for such ...fixed point theorems for JS-contraction in complete metric spaces by removing two conditions in ... See full document

... new generalized contractive condition for multivalued mappings and prove a fixed point theorem in metric spaces (not necessary complete) which extends some well– ... See full document

... common fixed point theorems for (ψ , F, α , β ) − weakly contractive mappings in rectangular metric spaces via new ...admissible generalized contractions involving ... See full document

... modular spaces, as a generalization of metric spaces, was introduced by Nakano [17] and was intensively developed by Koshi and Shimogaki [11], Yamamuro [22] and ...a metric on a set represent ... See full document

... We get [ ( ] and as �⟶ we get , and P is closed, [ ( ] .Hence [ ( ] By ( ( and so .Now if is another fixed point of T. Then from 3.1 we have [ ( ] =0. Hence [ ( ] and [ ( ] .By ( , ( = 0 and . Hence = = . ... See full document

... of metric space in 1905, but the most basic fixed point theorem in analysis, known as the Banach Contraction Principle, was first stated and proved by Banach for the contraction maps in ... See full document

... common fixed point theorems for multivalued mappings in complete metric spaces, then these theorems are used to improve ´ Ciri´ c’s fixed point ... See full document

... a contraction condition, Kumam et ...fixed point theorem in ...[] generalized the notion of a generalized F-contraction and proved some fixed point theorems for such ... See full document

... applications. Fixed point theorems in fuzzy mathematics are emerging with vigorous hope and vital ...fuzzy metric spaces paves a way for very soothing machinery to develop fixed ... See full document

... Remark 2.4. Note that Theorem 2.3 does not follow from Theorem 3.3 of Bae 5 by replacing the metric d by ψd. In Theorem 2.3, we assume T is metrically inward with respect to d but to apply Theorem 3.3 of 5 with ψd ... See full document

... fixed point theory, initiated by Ran and Reurings [] and continued by Nieto and Rodriguez-López [, ], is to consider a partial order on the ambi- ent metric space (X, d) and to transfer a part of the ... See full document