Results 211 to 220 of about 59,818 (241)
Mapping the movie-watching brain with AI-derived semantics. [PDF]
Li M.
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Beyond the canonical HRF: Flexible temporal modeling reveals unconstrained BOLD profiles during naturalistic viewing. [PDF]
Di X, Hanna GB, Biswal BB.
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Comment on Çalışkan Et al. [PDF]
Malik MMUD, Jayaswal RP, Saraf A.
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Uniformly continuous maps between ends of $${\mathbb{R}}$$ -trees
Mathematische Zeitschrift, 2008In the paper under review, the authors study a categorial correspondence of certain coarse maps between trees, on the one hand, and uniformly continuous maps between the corresponding end spaces of such trees, i.e. ultrametric spaces, on the other hand.
Manuel Moron
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Journal of Mathematical Analysis and Applications, 2021
Given a metric space \(H\) and a sequence of continuous self-maps \((g_n)\) uniformly converging to a continuous self-map \(g\) of \(H\), the paper deals with the problem of understanding which properties of the dynamical systems \((H,g_n)\) pass to the limit system \((H,g)\).
Tianxiu Lu, Guanrong Chen, Risong Li
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Given a metric space \(H\) and a sequence of continuous self-maps \((g_n)\) uniformly converging to a continuous self-map \(g\) of \(H\), the paper deals with the problem of understanding which properties of the dynamical systems \((H,g_n)\) pass to the limit system \((H,g)\).
Tianxiu Lu, Guanrong Chen, Risong Li
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Existence of lattice-valued uniformly continuous mappings
Proceedings Joint 9th IFSA World Congress and 20th NAFIPS International Conference (Cat. No. 01TH8569), 2002In L-fuzzy topology, the theorem of existence of uniformly continuous mappings is very essential for the theory of uniform spaces and theory of metric spaces. In fact, the main and basic theorem "An L-fuzzy topological space is uniformizable if and only if it is completely regular" is just based on the theorem of existence of uniformly continuous ...
null Mao-kang Luo, null Ying-ming Liu
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Smoothing of uniformly continuous mappings in Lp spaces
Mathematical Notes, 1993The paper deals with approximation of uniformly continuous mappings of the unit ball \(B_ p\subset L_ p\) into \(L_ q\) by functions from Hölder classes. For spaces defined on a measure space with a \(\sigma\)- additive measure, lower bounds for the Hölder exponent are established and a quantitative dependence on further geometric properties is studied
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UNIFORMLY CONTINUOUS MAPPINGS ON PREMETRIC SPACES
Bukovinian Mathematical JournalWe study the notion of uniformly continuous mapping between quasi-metric spaces and construct an example of the topological homeomorphism between two compact Hausdorff partially metric spaces such that the corresponding mapping between quasi-metric spaces is not uniformly continuous.
V. Mykhaylyuk, V. Myronyk
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On a topologically uniformly continuous map
Izvestiya Vysshikh Uchebnykh Zavedenii. MatematikaLet X and Y be metrizable spaces. A map X —> Y is called topologically uniformly continuous, if for every admissible metric р on X there is an admissible metric a on Y such that for the metric spaces (X, p) and (Y, a) the map (X, p) —^ (Y, a) is uniformly continuous. In this article such maps are investigated.
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