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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Variations on the strongly lacunary quasi Cauchy sequences
In this paper, we introduce concepts of a strongly lacunary p-quasi-Cauchy sequence and strongly lacunary p-ward continuity. We prove that a subset of R is bounded if and only if it is strongly lacunary p-ward compact. It is obtained that any strongly lacunary p-ward continuous function on a subset A of R is continuous in the ordinary sense.
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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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Fuzzy real valued lacunary I-convergent sequences
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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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
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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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Pd single-atom-site stabilized by supported phosphomolybdic acid: design, characterizations and tandem Suzuki-Miyaura cross coupling/nitro hydrogenation reaction. [PDF]
Patel JR, Patel AU.
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Lacunary statistical convergence of double sequences
In 1978 Freedman, Sember, and Raphael presented a definition for lacunary refinement as follows: $\rho=\{\bar{k}_{r}\}$ is called a lacunary refinement of the lacunary sequence $\theta =\{k_{r}\}$ if $\{k_{r}\}\subseteq \{\bar{k}_{r}\}$. They use this definition to present one side inclusion theorem with respect to the refined and non refined sequence.
Patterson, Richard F., Savaş, Ekrem
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