Common Fixed Point Theorems for Hybrid Pairs of Occasionally Weakly Compatible Mappings Satisfying Generalized Contractive Condition of Integral Type [PDF]
Fixed Point Theory and Applications, 2007 We obtain several fixed point theorems for hybrid pairs of single-valued and multivalued occasionally weakly compatible maps defined on a symmetric space satisfying a contractive condition of integral type.
B. E. Rhoades, Mujahid Abbas
doaj +4 more sources
A unique common fixed point theorem for occasionally weakly compatible maps [PDF]
Surveys in Mathematics and its Applications, 2008 The aim of this paper is to establish a unique common fixed point theorem for two pairs of occasionally weakly compatible single and multi-valued maps in a metric space. This result improves the result of Türkoglu et al. (Math. Commun.
Hakima Bouhadjera +2 more
doaj +1 more source
Some Extended Results of Common Fixed Point Theorems via Enhanced Categories of Contractive Mappings in Dd* - Symmetric Spaces [version 2; peer review: 2 approved, 1 not approved] [PDF]
F1000ResearchBackground After witnessing the implementations of Banach fixed point theory which is stated that a mapping T: X→X has always a unique fixed point in X in giving the existence and uniqueness solutions for many integral and differential equations, various
Alaa M.F. Al-Jumaili +2 more
doaj +2 more sources
Greguš type fixed points for weakly compatible maps
Bulletin of the Belgian Mathematical Society - Simon Stevin, 2003 Two self maps \(A\) and \(S\) of a normed space \(X\) are called weakly compatible if \(Ax=Sx\) implies \(ASx=SAx\). Let \(F\) be the family of mappings \(\varphi:\mathbb{R}^{+}\rightarrow\mathbb{R}^{+}\) which are upper semicontinuous, nondecreasing and satisfying \(\varphi(t)0\).
Djoudi, A., Nisse, L.
exaly +4 more sources
Common fixed point theorem for occasionally weakly compatible mappings in Menger space [PDF]
Surveys in Mathematics and its Applications, 2011 The concept of occasionally weakly compatible (shortly, owc) mappings introduced by Al-Thagafi and Shahzad [2], which is more general than the concept of weakly compatible maps.
B.D. Pant, Sunny Chauhan
doaj +1 more source
Common Fixed Point Theorems for Compatible and Weakly Compatible Maps in G-Metric Spaces
Applied Mathematics, 2012 In this paper first we prove common fixed point theorems for compatible and weakly compatible maps. Secondly, we prove common fixed point theorems for weakly compatible maps along with property (E.A.) and (CLRg) property respectively.
Asha Rani +3 more
exaly +3 more sources
GENERAL FIXED POINT THEOREMS FOR WEAKLY COMPATIBLE MAPS
Demonstratio Mathematica, 2005 Summary: The purpose of this note is to use general expansive and conditions minimal type commutativity without continuity requirements to prove some fixed point theorems. The theorems extend known results from the class of compatible continuous expansive maps to a wider class of mappings.
exaly +2 more sources
Common Fixed Point Theorems for Weakly Compatible Maps Satisfying a General Contractive Condition [PDF]
International Journal of Mathematics and Mathematical Sciences, 2008 We introduce a new generalized contractive condition for four mappings in the framework of metric space. We give some common fixed point results for these mappings and we deduce a fixed point result for weakly compatible mappings satisfying a contractive
Cristina Di Bari, Calogero Vetro
doaj +6 more sources
An alternative approach to “fixed point theorems for occasionally weakly compatible mappings”
Journal of the Egyptian Mathematical Society, 2014 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dhananjay Gopal, Deepesh Kumar Patel
exaly +2 more sources
Common fixed point theorems for compatible and weakly compatible mappings [PDF]
, 2000 The authors prove a common fixed points theorem for a pair of generalized contraction self-maps and a pair of set-valued mappings on a complete metric space. They are using notions due to \textit{G. Jungck} [Int. J. Math. Math. Sci. 11, No. 2, 285-288 (1988; Zbl 0647.54035)].
Elamrani, M., Mehdaoui, B.
openaire +3 more sources