Results 11 to 20 of about 1,288,587 (289)

Lacunary statistical cluster points of sequences [PDF]

Mathematical Communications, 2006
In this note we introduce the concept of a lacunary statistical cluster (l.s.c.) point and prove some of its properties in finite dimensional Banach spaces. We develop the method suggested by S. Pehlivan and M.A.
B. Fisher, M. Gürdal, S. Pehlivan
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AI-statistical limit points and AI-statistical cluster points

Filomat, 2022
In this paper using a non-negative regular summability matrix A and a non trivial admissible ideal I of subsets of N we have introduced the notion of AI-statistical limit point as a generalization of A-statistical limit point of sequences of real numbers.
Prasanta Malik, Samiran Das
openaire   +1 more source

I-statistical limit points and I-statistical cluster points

Proyecciones (Antofagasta), 2019
In this paper we have extended the notion of statistical limit point as introduced by Fridy[8] to I-statistical limit point of sequences of real numbers and studied some basic properties of the set of all Istatistical limit points and I-statistical cluster points of real sequences including their interrelationship. Also introducing additive property of
Prasanta Malik, Argha Ghosh, Samiran Das
openaire   +5 more sources

Statistical Cluster Points of Sequences in Finite Dimensional Spaces [PDF]

Czechoslovak Mathematical Journal, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Guncan, A, Mamedov, MA, Pehlivan, S
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Exclusion statistics for particles with a discrete spectrum

Nuclear Physics B, 2021
We formulate and study the microscopic statistical mechanics of systems of particles with exclusion statistics in a discrete one-body spectrum. The statistical mechanics of these systems can be expressed in terms of effective single-level grand partition
Stéphane Ouvry, Alexios P. Polychronakos   +1 more
doaj   +1 more source

Ideal statistically limit points and ideal statistically cluster points of triple sequences of fuzzy numbers

Journal of Classical Analysis, 2021
Summary: In this paper we extend the notions of ideal statistical limit points and ideal statistical cluster points for a sequence of fuzzy numbers. We introduce the notions ideal statistical limit points and ideal statistical cluster points of a triple sequence of fuzzy numbers, and give some correlation theorem.
Kı?şı?, Ömer, Gürdal, Verda, Huban, Mualla Birgül   +2 more
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On deferred statistical convergence in fuzzy normed linear spaces [PDF]

Journal of Fuzzy Extension and Applications
In this paper, we introduce the notions of deferred statistically convergent sequence and deferred statistically Cauchy sequence in a fuzzy normed linear space(FNS) and establish some basic facts.
Shyamal Debnath, Santonu Debnath
doaj   +1 more source

A statistical method to determine open cluster metallicities [PDF]

, 2010
The study of open cluster metallicities helps to understand the local stellar formation and evolution throughout the Milky Way. Its metallicity gradient is an important tracer for the Galactic formation in a global sense.
Andrievsky, Anthony-Twarog, Barrado y Navascues, Berthet, Bessell, Boesgaard, Bragaglia, Cameron, Cameron, Cescutti, Charbonnel, Chen, Chiappini, Claret, de Bruijne, Dias, E. Paunzen, Flower, Frinchaboy, Girardi, Gratton, H. Pöhnl, Hurley, Hünsch, Jappsen, Johnson, Kalirai, Kaluzny, Kharchenko, Koposov, Lyngå, Lyra, Machida, Magrini, Maitzen, Makarov, Mermilliod, Mermilliod, Meynet, Naylor, Paulson, Paunzen, Perryman, Piatti, Robichon, Röser, Schaerer, Schaller, Schuler, Sharma, Sung, Taylor, Taylor, Taylor, Tosi, Varenne, Yong   +56 more
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Sets of Statistical Cluster Points and 𝓘-Cluster Points

Real Analysis Exchange, 2005
Let $\mathcal{I}$ be an admissible (i.e., proper and containing all finite subsets of $\mathbb{N}$) ideal of subsets of the set $\mathbb{N}^+$ of positive integers. The concept of $\mathcal{I}$-convergence of sequences in metric spaces generalizes the concept of statistical convergence and ...
Činčura, Juraj, Šalát, Tibor, Sleziak, Martin, Toma, Vladimír   +3 more
openaire   +2 more sources

The Fractal Geometry of Critical Systems [PDF]

, 2000
We investigate the geometry of a critical system undergoing a second order thermal phase transition. Using a local description for the dynamics characterizing the system at the critical point T=Tc, we reveal the formation of clusters with fractal ...
A. Bialas, A. Coniglio, B. Duplantier, D. J. Daley, F. Family, F. K. Diakonos, H. E. Stanley, H. Kroger, H.-Th. Elze, K. Falconer, M. A. Halasz, M. Reuter, N. G. Antoniou, N. G. Antoniou, N. Tetradis, P. Meakin, R. B. Stinchcombe, T. Vicsek, Y. F. Contoyiannis   +18 more
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