Results 31 to 40 of about 65,905 (181)
Compatible mappings and common fixed points (2)
A common fixed point theorem of S.L. and S.P. Singh is generalized by weakening commutativity hypotheses and by increasing the number of functions involved.
Gerald Jungck
doaj +1 more source
Common fixed point theorems for weakly compatible non-self mappings in metric spaces of hyperbolic type [PDF]
In this paper, we establish common fixed point theorems for a pair of weakly compatible nonself mappings satisfying generalized contractive conditions in metric space of hyperbolic type.
Eke, Kanayo Stella
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Compatible and weakly compatible mappings in cone metric spaces
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Janković, Slobodanka +2 more
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Weakly Compatible Maps and Fixed Points
Here, the existence of fixed points for weakly compatible maps is studied. The results are new generalization of the results of [5]. Finally, we study the new common fixed point theorems.
Shahsavari, Mosa +2 more
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Compatible maps and invariant approximations
The authors prove existence theorems for invariant best approximation of compatible maps which are based on common fixed point theorems for noncommuting maps. The basic result can be described as follows: Let \(M\) be a nonempty subset in a metric space \((X,d)\) and \(f,g:M\to M\) maps such that \(gf(x)=fg(x)\) whenever \(f(x)=g(x)\).
Jungck, G., Hussain, N.
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Biasing actions by incentive valence in an approach/avoidance task [PDF]
The present study investigates interactions between incentive valence and action, which mirror wellknown valence-action biases in the emotional domain.
Böhler, Nico +2 more
core +1 more source
The fast escaping set for quasiregular mappings
The fast escaping set of a transcendental entire function is the set of all points which tend to infinity under iteration as fast as compatible with the growth of the function. We study the analogous set for quasiregular mappings in higher dimensions and
Bergweiler, Walter +2 more
core +1 more source
Degrees of compatible L-subsets and compatible mappings
Summary: Based on a completely distributive lattice \(L\), degrees of compatible \(L\)-subsets and compatible mappings are introduced in an \(L\)-approximation space and their characterizations are given by four kinds of cut sets of \(L\)-subsets and \(L\)-equivalences, respectively. Besides, some characterizations of compatible mappings and compatible
Shi, Fu-Gui, Sun, Yan
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Map-compatible decomposition of transport paths
In the Monge-Kantorovich transport problem, the transport cost is expressed in terms of transport maps or transport plans, which play crucial roles there. A variant of the Monge-Kantorovich problem is the ramified (branching) transport problem that models branching transport systems via transport paths.
Xia, Qinglan, Sun, Haotian
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Ergodic Transformations of the Space of $p$-adic Integers
Let $\mathcal L_1$ be the set of all mappings $f\colon\Z_p\Z_p$ of the space of all $p$-adic integers $\Z_p$ into itself that satisfy Lipschitz condition with a constant 1.
Anashin, Vladimir
core +2 more sources

