Results 11 to 20 of about 265,755 (161)
Let E be a real Banach space. Let K be a nonempty closed and convex subset of E , T : K → K a uniformly L-Lipschitzian asymptotically pseudocontractive mapping with sequence { k n } n ⩾ 0 ⊂ [ 1 , + ∞ ) , lim n → ∞ k n = 1 such that F ( T ) ≠ ∅ .
E. Ofoedu
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Dorota G lazowska +3 more
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Iterative Schemes of Mean Nonexpansive Mapping
Based on Mann iteration, Ishikawa iteration and some other twostep iteration, threestep iteration methods, two new fourstep iteration schemes and one nstep iteration are constructed.
CUI Yunan , ZHANG Jiaxing
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Lower bounds for the decay of correlations in non-uniformly expanding maps [PDF]
We give conditions under which non-uniformly expanding maps exhibit lower bounds of polynomial type for the decay of correlations and for a large class of observables. We show that if the Lasota–Yorke-type inequality for the transfer operator of a first return map is satisfied in a Banach space ${\mathcal{B}}$, and the absolutely continuous invariant ...
Hu, Huyi, Vaienti, Sandro
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This paper investigates the problem of event‐triggered adaptive output‐feedback control for multi‐input and multi‐output (MIMO) uncertain nonlinear systems with time‐varying full state constraints. A tangent‐type nonlinear mapping function is proposed to
Yan Wei +4 more
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Construction of Fixed Points of Asymptotically Nonexpansive Mappings in Uniformly Convex Hyperbolic Spaces [PDF]
Kohlenbach and Leuştean have shown in 2010 that any asymptotically nonexpansive self-mapping of a bounded nonempty UCW-hyperbolic space has a fixed point. In this paper, we adapt a construction due to Moloney in order to provide a sequence that converges
Andrei Sipoş
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An explicit Berry-Esséen bound for uniformly expanding maps on the interval [PDF]
The author proves a Berry-Esséen bound for uniformly expanding Markov transformations on an interval and for Lipschitz observables. The Berry-Esséen inequality has been known from many sources (all of them are listed in the paper) with a non-explicit constant \(C\). To formulate the main result, some notations are needed.
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Analysis of Correlation Bounds for Uniformly Expanding Maps on [0, 1]
In this paper, we provide the decay of correlations for random dynamical systems. Precisely, we consider the uniformly C2 piecewise expanding maps defined on the unit interval satisfying λ(Tω′)=inf|Tω′|>2. As a principal tool of these studies, we use a coupling method for analyzing the coupling time of observables with bounded variation.
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On Uniformly Generalized Lipschitzian Mappings
We consider another class of generalized Lipschitzian type mappings and utilize the same to prove fixed point theorems for asymptotically regular and uniformly generalized Lipschitzian one-parameter semigroups of self-mappings defined on bounded metric ...
Soliman AhmedH, Imdad M
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