Polyoxometalate-peptide hybrid materials: from structure-property relationships to applications. [PDF]
Soria-Carrera H +3 more
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Lacunary statistical summability of sequences of sets
In this paper we define the WS_θ-analog of the Cauchy criterion for convergence and show that it is equivalent to Wijsman lacunary statistical convergence. Also, Wijsman lacunary statistical convergence is compared to other summability methods which are defined in this paper.
Ulusu, Uğur, Nuray, Fatih
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On Lacunary Mean Ideal Convergence in Generalized Random n-Normed Spaces
An ideal I is a hereditary and additive family of subsets of positive integers ℕ. In this paper, we will introduce the concept of generalized random n-normed space as an extension of random n-normed space.
Awad A. Bakery, Mustafa M. Mohammed
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Tunable Ordered Nanostructured Phases by Co-assembly of Amphiphilic Polyoxometalates and Pluronic Block Copolymers. [PDF]
Di A +7 more
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NMR-Relaxometric Investigation of Mn(II)-Doped Polyoxometalates in Aqueous Solutions. [PDF]
Korenev VS +6 more
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This paper presents a novel perspective on established neutrosophic statistical convergence by utilizing ideals and proposing new ideas. Specifically, we explore the neutrosophic $\mathcal{I}$-statistical convergence of sequences of neutrosophic random ...
Carlos Granados, Ömer Kişi
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NMR Relaxivities of Paramagnetic Lanthanide-Containing Polyoxometalates. [PDF]
Venu AC +8 more
europepmc +1 more source
Variations on lacunary statistical quasi cauchy sequences
In this paper, we introduce a concept of lacunary statistically p-quasi-Cauchyness of a real sequence in the sense that a sequence (?k) is lacunary statistically p-quasi-Cauchy if limr?? 1 hr |{k ? Ir : |?k+p ? ?k | ? ?}| = 0 for each ? > 0. A function f is called lacunary statistically p-ward continuous on a subset A of the set of real numbers R if it
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Designed Syntheses of Three {Ni6PW9}-Based Polyoxometalates, from Isolated Cluster to Cluster-Organic Helical Chain. [PDF]
Chen CA, Liu Y, Yang GY.
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Lacunary statistical convergence of double sequences
\textit{A. R. Freedman}, \textit{J. J. Sember} and \textit{M. Raphael} [Proc. Lond. Math. Soc., III. Ser. 37, 508--520 (1978; Zbl 0424.40008)] presented a definition for lacunary refinement as follows: \(\rho= \{\overline k_r\}\) is called a lacunary refinement of the lacunary sequence \(\theta= \{k_r\}\) if \(\{k_r\}\subseteq\{\overline k_r\}\).
Patterson, R. F., Savaş, E.
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