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  1. 921

    Examination of Depression Levels in Individuals Aged 65 and Over by Rukuye Aylaz, Nuri Yıldırım, Fidan Balkaya

    Published 2024-12-01
    “…Therefore, the research was conducted with 333 individuals aged 65 and over, residing in a district of Turkey, between July and September 2017. …”
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  2. 922

    Aerodynamic Optimization of an Over-the-Wing-Nacelle-Mount Configuration by Daisuke Sasaki, Kazuhiro Nakahashi

    Published 2011-01-01
    “…An over-the-wing-nacelle-mount airplane configuration is known to prevent the noise propagation from jet engines toward ground. …”
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  3. 923

    Some Indices over a New Algebraic Graph by Nurten Urlu Özalan

    Published 2021-01-01
    “…In this paper, we first introduce a new graph ΓN over an extension N of semigroups and after that we study and characterize the spectral properties such as the diameter, girth, maximum and minimum degrees, domination number, chromatic number, clique number, degree sequence, irregularity index, and also perfectness for ΓN. …”
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  4. 924

    Analysis of the Fault Attack ECDLP over Prime Field by Mingqiang Wang, Tao Zhan

    Published 2011-01-01
    “…An elliptic curve E is defined over prime field 𝔽p with base point P∈E(𝔽p). Applying the fault attack on these curves, the discrete logarithm on the curve can be computed in subexponential time of Lp(1/2,1+o(1)). …”
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  5. 925

    More on Codes Over Finite Quotients of Polynomial Rings by Emad Kadhim Al-Lami, Reza Sobhani, Alireza Abdollahi, Javad Bagherian

    Published 2025-01-01
    “…We introduce two types of unique generating sets, called type I and type II basis of divisors, for an <inline-formula> <tex-math notation="LaTeX">$\mathbb {A}$ </tex-math></inline-formula>-code. …”
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  6. 926

    A note on Gordan's theorem over cone domains by Brad Skarpness, V. A. Sposito

    Published 1982-01-01
    “…This note presents a proof of Gordan's Theorem over general closed, convex cone domains which follows in a natural way appealing to the standard definitions of closed convex cones and their respective polar cones.…”
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