Results 1 to 10 of about 151,472 (303)
Bernstein operator of rough I-core of triple sequences
ITM Web of Conferences, 2018 We introduce and study some basic properties of Bernstein-Stancu polynomials of rough I-convergent of triple sequence spaces and also study the set of all Bernstein-Stancu polynomials of rough I-limits of a triple sequence spaces and relation between ...
Ozdemir M. Kemal, Esi Ayhan, Esi Ayten
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On Triple Difference Sequences of Real Numbers in Neutrosophic Normed Spaces
Communications in Advanced Mathematical Sciences, 2022 The aim of this article is to investigate triple $\Delta $-statistical convergent sequences in a neutrosophic normed space (NNS). Also, we examine the notions of $\Delta $-statistical limit points and $\Delta $-statistical cluster points and prove their ...
Verda Gürdal, Ömer Kişi
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ON THE GENERATING FUNCTION FOR BERNSTEIN POLYNOMIALS OF TRIPLE SEQUENCES
Journal of Science and Arts, 2021 The aim of this paper is to give main properties of the generating function of the Bernstein polynomials of triple sequence spaces. It was proved the recurrence relations and derivative formula for Bernstein polynomials of triple sequences. Further more, some new results are obtained by using this generating function of these polynomials.
Indumathi, Arulmani +2 more
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Pellans sequence and its diophantine triples
Publications de l'Institut Mathematique, 2016 We introduce a novel fourth order linear recurrence sequence {Sn} using the two periodic binary recurrence. We call it ?pellans sequence? and then we solve the system ab+1=Sx, ac+1=Sy bc+1=Sz where a < b < c are positive integers. Therefore, we extend the order of recurrence sequence for this variant diophantine equations by means of ...
Irmak, Nurettin, Alp, Murat
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Some properties of $I_3$-λ-statistical cluster points
Dera Natung Government College Research Journal, 2022 In this note, we investigate some problems concerning the set of λ-statistical cluster points of triple sequences via ideals in finite dimensional spaces, and some of its properties in finite dimensional Banach spaces are proved.
Verda Gürdal, Ömer Kişi
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Inversion Sequences Avoiding a Triple of Patterns of 3 Letters
The Electronic Journal of Combinatorics, 2023 An inversion sequence of length $n$ is a sequence of integers $e=e_1\cdots e_n$ which satisfies for each $i\in[n]=\{1,2,\ldots,n\}$ the inequality $0\le e_i < i$. For a set of patterns $P$, we let $\mathbf{I}_n(P)$ denote the set of inversion sequences of length $n$ that avoid all the patterns from~$P$.
David Callan +2 more
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Proton triple-quantum solid-state NMR spectroscopy at slow MAS ∼10 kHz
Journal of Magnetic Resonance Open, 2021 Solid-state NMR is a valuable tool for elucidating the structures and dynamics of materials at an atomic level. Proton multiple-quantum (MQ) /single-quantum (SQ) correlation NMR spectroscopy is widely used to probe spatial proximity among protons. In the
Rongchun Zhang +2 more
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MicroRNAs Form Triplexes with Double Stranded DNA at Sequence-Specific Binding Sites; a Eukaryotic Mechanism via which microRNAs Could Directly Alter Gene Expression. [PDF]
PLoS Computational Biology, 2016 MicroRNAs are important regulators of gene expression, acting primarily by binding to sequence-specific locations on already transcribed messenger RNAs (mRNA) and typically down-regulating their stability or translation.
Steven W Paugh +17 more
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Repetitive Sequence Transcription in Breast Cancer
Cells, 2022 Repetitive sequences represent about half of the human genome. They are actively transcribed and play a role during development and in epigenetic regulation.
Walter Arancio, Claudia Coronnello
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Acta Radiologica Open, 2021 Background Several deep learning-based methods have been proposed for addressing the long scanning time of magnetic resonance imaging. Most are trained using brain 3T magnetic resonance images, but is unclear whether performance is affected when applying
Nobuo Kashiwagi +6 more
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