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  1. 221

    New construction method of periodic quasi-complementary sequence set by Xiaoyu CHEN, Chengrui WANG, Fan LIU

    Published 2023-05-01
    “…To solve the problem that the number of sequences in the complete complementary sequence set is limited, periodic quasi-complementary sequence set was constructed.Firstly, based on the circular Florentine array, the near optimal periodic quasi-complementary sequence set was constructed by using the mapping function on <inline-formula><!…”
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    On Convergents Infinite Products and Some Generalized Inverses of Matrix Sequences by Adem Kiliçman, Zeyad Al-Zhour

    Published 2011-01-01
    “…Further, some matrix sequences which are convergent to the Moore-Penrose inverses A+ and outer inverses AT,S(2) as a general case are also studied. …”
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    Best Constants between Equivalent Norms in Lorentz Sequence Spaces by S. Barza, A. N. Marcoci, L. E. Persson

    Published 2012-01-01
    “…We find the best constants in inequalities relating the standard norm, the dual norm, and the norm ∥x∥(p,s):=inf⁡{∑k∥x(k)∥p,s}, where the infimum is taken over all finite representations x=∑kx(k) in the classical Lorentz sequence spaces. A crucial point in this analysis is the concept of level sequence, which we introduce and discuss. …”
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  8. 228

    Identities on Changhee Polynomials Arising from λ-Sheffer Sequences by Byung Moon Kim, Taekyun Kim, Jin-Woo Park, Taha Ali Radwan

    Published 2022-01-01
    “…In this paper, authors found a new and interesting identity between Changhee polynomials and some degenerate polynomials such as degenerate Bernoulli polynomials of the first and second kind, degenerate Euler polynomials, degenerate Daehee polynomials, degenerate Bell polynomials, degenerate Lah–Bell polynomials, and degenerate Frobenius–Euler polynomials and Mittag–Leffer polynomials by using λ-Sheffer sequences and λ-differential operators to find the coefficient polynomial when expressing the n-th Changhee polynomials as a linear combination of those degenerate polynomials. …”
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    Applications of Measure of Noncompactness in Matrix Operators on Some Sequence Spaces by M. Mursaleen, A. Latif

    Published 2012-01-01
    “…We determine the conditions for some matrix transformations from n(ϕ), where the sequence space n(ϕ), which is related to the ℓp spaces, was introduced by Sargent (1960). …”
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    On weighted spaces without a fundamental sequence of bounded sets by J. O. Olaleru

    Published 2002-01-01
    “…This leads to the study of quasi-barrelledness of weighted spaces in which, unlike that of Ernst and Schnettler (1986), though with a similar approach, we drop the assumption that the weighted space has a fundamental sequence of bounded sets. The study of countably quasi-barrelledness of weighted spaces naturally leads to definite results on the weighted (DF)-spaces for those weighted spaces with a fundamental sequence of bounded sets.…”
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    Construction of optimal binary low-correlation zone sequence sets by LI Yu-bo, XU Cheng-qian

    Published 2011-01-01
    Subjects: “…pseudorandom sequence…”
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    Assembly Sequence Planning for Rectangular Modular Robots with Accessibility Constraints by Anelize Zomkowski Salvi, Henrique Simas

    Published 2023-01-01
    “…Product assembly is the final step in a manufacturing process where the individual components of a product are joined together. Assembly sequence planning (ASP) can be defined as the problem of finding a collision-free sequence of operations that allow the product assembly. …”
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    Cross-language refactoring detection method based on edit sequence by Tao LI, Dongwen ZHANG, Yang ZHANG, Kun ZHENG

    Published 2024-12-01
    Subjects: “…software engineering; refactoring detection; deep learning; cross-language; code change; edit sequence…”
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  20. 240

    Generalized Lacunary Statistical Difference Sequence Spaces of Fractional Order by Ugur Kadak

    Published 2015-01-01
    “…We generalize the lacunary statistical convergence by introducing the generalized difference operator Δνα of fractional order, where α is a proper fraction and ν=(νk) is any fixed sequence of nonzero real or complex numbers. We study some properties of this operator and investigate the topological structures of related sequence spaces. …”
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