Results 21 to 30 of about 161 (125)
European Journal of Inorganic Chemistry, Volume 2022, Issue 21, July 27, 2022., 2022 Two thiazolyl based μ3‐methoxido bridged trinuclear vanadium(IV) arylazo complexes are described. Magnetic susceptibility measurements show an antiferromagnetic coupling between the three vanadium(IV) centers mediated by the μ2‐OMe co‐ligands, consistent with the syn‐coplanar bridging mode, as revealed by spin‐density analyses.
Satabdi Roy +10 more
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Lacunary A–statistical convergence and lacunary strong A–convergence of order α with respect to a modulus [PDF]
AIP Conference Proceedings, 2019 In this paper, the definitions of lacunary strong A−convergence of order α with respect to a modulus and lacunary A−statistical convergence of order α were given by adding α to the definitions of lacunary strong A−convergence with respect to a modulus and lacunary A−statistical convergence when A = (aik) is an infinite matrix of complex numbers and 0 <
Şengül, Hacer, Arıca, Zelal
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The distribution of spacings of real‐valued lacunary sequences modulo one
Mathematika, Volume 68, Issue 2, Page 416-428, April 2022., 2022 Abstract Let (an)n=1∞$(a_{n})_{n=1}^{\infty }$ be a lacunary sequence of positive real numbers. Rudnick and Technau showed that for almost all α∈R$\alpha \in \mathbb {R}$, the pair correlation of (αan)n=1∞$(\alpha a_{n})_{n=1}^{\infty }$ mod 1 is Poissonian.
Sneha Chaubey, Nadav Yesha
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Examination of Generalized Statistical Convergence of Order α on Time Scales
Journal of Function Spaces, Volume 2022, Issue 1, 2022., 2022 In this paper, we introduce the concepts of deferred statistical convergence of order α and strongly deferred Cesàro summable functions (real valued) of order α on time scales and give some relationships between deferred statistical convergence of order α and strongly deferred Cesàro summable functions (real valued) of order α on time scales.
Muhammed Çinar +2 more
wiley +1 more source
On lacunary d-statistical convergence of order α [PDF]
AIP Conference Proceedings, 2019 In this study, using a lacunary sequence we introduce the concepts of lacunary d−statistical convergence of order α and lacunary strong d p−Cesaro summability of order α in general metric spaces.
Et, Mikail, Karataş, Muharrem
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A Note on Lacunary Sequence Spaces of Fractional Difference Operator of Order (α, β)
Journal of Function Spaces, Volume 2022, Issue 1, 2022., 2022 In the present paper, we defined lacunary sequence spaces of fractional difference operator of order (α, β) over n‐normed spaces via Musielak‐Orlicz function M=Ik. Our aim in this paper is to study some topological properties and inclusion relation between the spaces I−NαβA,M,u,θ,Δγ,·,⋯,·0, I−NαβA,M,u,θ,Δγ,·,⋯,·, and I−NαβA,M,u,θ,Δγ,·,⋯,·∞.
Qing-Bo Cai +3 more
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Lacunary I-invariant convergence
Cumhuriyet Science Journal, 2020 In this study, firstly, we introduce the notion of lacunary invariant uniform density of any subset E of the set N (the set of all natural numbers). Then, as associated with this notion, we give the definition of lacunary I_σ-convergence for
Fatih Nuray, Uğur Ulusu
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Hibrid Δ‐Statistical Convergence for Neutrosophic Normed Space
Journal of Mathematics, Volume 2022, Issue 1, 2022., 2022 This study is about neutrosophic structures, which is one of the popular topics of recent days. In this study, different types of convergence concepts were applied to difference sequences. With the help of the properties of double type sequences, the concept of difference sequences is combined with structures that are advantageous to work like Lacunary
Nazmiye Gonul Bilgin, Ghous Ali
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Rough statistical convergence on triple sequence of the Bernstein operator of random variables in probability [PDF]
Songklanakarin Journal of Science and Technology (SJST), 2019 This paper aims to improve further on the work of Phu (2001), Aytar (2008), and Ghosal (2013). We propose a new apporach to extend the application area of rough statistical convergence usually used in triple sequence of the Bernstein operator of real ...
Nagarajan Subramanian +2 more
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Random Power Series in Qp,0 Spaces
Journal of Function Spaces, Volume 2021, Issue 1, 2021., 2021 Aulaskari et al. proved if 0 < p < 1 and {εn} is sequence of independent, identically distributed Rademacher random variables on a probability space, then the condition Σn=0∞n1−pan2<∞ implies that the random power series Rfz=∑n=0∞anεnzn∈Qp almost surely. In this paper, we improve this result showing that the condition Σn=0∞n1−pan2<∞ actually implies Rf∈
Haiyin Li, Yan Wu, Alberto Lastra
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