Results 11 to 20 of about 1,481,194 (295)

Uniform convergence for a hyperspace [PDF]

Proceedings of the American Mathematical Society, 1974
In this note a uniform convergence in the collection C ( E ) C(E) of nonempty, compact subsets of a separated uniform convergence space E is defined.
R. J. Gazik
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Uniform Convergence and Transitive Subsets [PDF]

Discrete Dynamics in Nature and Society, 2012
Let (X,d) be a metric space and a sequence of continuous maps fn:X→X that converges uniformly to a map f. We investigate the transitive subsets of fn whether they can be inherited by f or not. We give sufficient conditions such that the limit map f has a
Lei Liu, Shuli Zhao, Hongliang Liang
doaj   +3 more sources

On Another Type of Convergence for Intuitionistic Fuzzy Observables

Mathematics, 2023
The convergence theorems play an important role in the theory of probability and statistics and in its application. In recent times, we studied three types of convergence of intuitionistic fuzzy observables, i.e., convergence in distribution, convergence
Katarína Čunderlíková
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Analysis of Existing Tunnels Deformation Induced by New Othogonal Tunneling Using Park Convergence Model [PDF]

Zhengzhou Daxue xuebao. Gongxue ban, 2022
Due to the complexity of the traditional force controlled method in analyzing the deformation process of the ground and the existing tunnels caused by the orthogonal under-crossing of the tunnel, the displacement controlled method was adopted in this ...
JIN Junwei, FU Boyi, CHEN Yunbin, LIU Gangli, LI Mingyu   +4 more
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Non-uniform corner cutting [PDF]

, 1988
The convergence of a non-uniform corner cutting process is investigated. It is shown that the limit curve will be differentiable provided the proportions of the corner cuts are kept within appropriate constraints.
Gregory, JA, Qu, R
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Statistical relative uniform convergence of a double sequence of functions at a point and applications to approximation theory

Cumhuriyet Science Journal, 2021
In the present paper, we introduce a new kind of convergence, called the statistical relative uniform convergence, for a double sequence of functions at a point, where the relative uniform convergence of the set of the neighborhoods of the given point is
Sevda Yıldız
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Schur Lemma and Uniform Convergence of Series through Convergence Methods

Mathematics, 2020
In this note, we prove a Schur-type lemma for bounded multiplier series. This result allows us to obtain a unified vision of several previous results, focusing on the underlying structure and the properties that a summability method must satisfy in order
Fernando León-Saavedra, María del Pilar Romero de la Rosa, Antonio Sala   +2 more
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$\mathcal{I}_2$-Uniform Convergence of Double Sequences of Functions In $2$-Normed Spaces

Communications in Advanced Mathematical Sciences, 2022
In this work, we discuss various types of $\mathcal{I}_2$-uniform convergence and equi-continuous for double sequences of functions. Also, we introduce the concepts of $\mathcal{I}_2$-uniform convergence, $\mathcal{I}_2^*$-uniform convergence, $\mathcal ...
Mukaddes Arslan, Sevim Yegül Güzey, Erdinç Dündar   +2 more
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Annual report of the State Council of Uniform State Laws to the Governor of the State of Ohio, National Conference of Commissioners on Uniform State Laws, and others (Online); Other title: Annual report

Received as an e-mail ...
Ohio. State Council of Uniform State Laws.
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On the double Lusin condition and convergence theorem for Kurzweil-Henstock type integrals [PDF]

Mathematica Bohemica, 2016
Equiintegrability in a compact interval $E$ may be defined as a uniform integrability property that involves both the integrand $f_n$ and the corresponding primitive $F_n$.
Abraham Racca, Emmanuel Cabral
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