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Statistical limit points of sequences of fuzzy numbers
Information Sciences, 2004zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Levelwise statistical cluster and limit points of a sequence of fuzzy numbers
International Journal of General Systems, 2008In the current work we introduce the notions of levelwise statistical limit point and levelwise statistical cluster point of a sequence of fuzzy numbers and discuss the relations between the sets of ordinary limit points, levelwise limit points, levelwise statistical limit points, statistical cluster points and levelwise statistical cluster points of a
Salih Aytar, Serpil Pehlivan
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Statistical cluster and extreme limit points of sequences of fuzzy numbers
Information Sciences, 2007zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Salih Aytar, Serpil Pehlivan
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On generalized statistical limit points in random 2-normed spaces
AIP Conference Proceedings, 2012In this article we introduce the concept of λ-cluster points, and investigate the relation between λ-cluster points and limit points of sequences in the topology induced by random 2-normed spaces and prove some important results.
YAMANCI, Ulaş +2 more
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On lacunary statistical limit and cluster points of sequences of fuzzy numbers
2013Summary: For any lacunary sequence \(\theta=(k_r)\), we define the concepts of \(S_\theta\)-limit point and \(S_\theta\)-cluster point of a sequence of fuzzy numbers \(X=(X_k)\). We introduce the new sets \(\Lambda^F_{S_\theta}(X)\), \(\Gamma^F_{S_\theta}(X)\) and prove some inclusion relations between these and the sets \(\Lambda^F_S(X)\), \(\Gamma ...
Kumar, Pankaj +2 more
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$$\lambda $$ λ -Statistical limit points of order $$\beta $$ β of sequences of fuzzy numbers
Positivity, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
TUNCER, Adive Nihal, Babaarslan, Funda
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Comptes Rendus de l'Académie des Sciences - Series I - Mathematics, 2001
We show that the energy of a discrete system of material points on a line and subjected to random nearest‐neighbour interactions, almost surely converges in a variational sense to a deterministic energy defined on spaces of functions with bounded variation. Résumé.
Iosifescu, Oana +2 more
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We show that the energy of a discrete system of material points on a line and subjected to random nearest‐neighbour interactions, almost surely converges in a variational sense to a deterministic energy defined on spaces of functions with bounded variation. Résumé.
Iosifescu, Oana +2 more
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Strong limit point criteria for a class of singular discrete linear Hamiltonian systems
Journal of Mathematical Analysis and Applications, 2007Yuming Shi, Huaqing Sun
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