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  1. 221

    Finite-Time Stability of Solutions for Nonlinear q-Fractional Difference Coupled Delay Systems by Jingfeng Wang, Chuanzhi Bai

    Published 2021-01-01
    “…In this paper, we investigate and prove a new discrete q-fractional version of the coupled Gronwall inequality. …”
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  2. 222

    PWS/AS MS-MLPA Confirms Maternal Origin of 15q11.2 Microduplication by Angelika J. Dawson, Janice Cox, Karine Hovanes, Elizabeth Spriggs

    Published 2015-01-01
    “…The proximal region of the long arm of chromosome 15q11.2-q13 is associated with various neurodevelopmental disorders, including Prader-Willi (PWS) and Angelman (AS) syndromes, autism, and other developmental abnormalities resulting from deletions and duplications. …”
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  3. 223
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  5. 225

    Food for thought: interpreting the parable of the loyal and wise slave in Q 12:42-44 by L. Howes

    Published 2016-06-01
    “… The parable of the loyal and wise slave appears in Q 12:42-46 (Matt. 24:45-51; Luke 12:42-46). I have argued elsewhere that verses 45-46 were added to verses 42-44 by Q’s main redactor. …”
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  6. 226

    On Nonnegative Solutions of Fractional q-Linear Time-Varying Dynamic Systems with Delayed Dynamics by M. De la Sen

    Published 2014-01-01
    “…The dynamic systems are described based on q-calculus and Caputo fractional derivatives on any order.…”
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  7. 227
  8. 228

    q-Genocchi Numbers and Polynomials Associated with Fermionic p-Adic Invariant Integrals on ℤp by Leechae Jang, Taekyun Kim

    Published 2008-01-01
    “…Finally, we derive the following interesting formula: Gn+k,q(k)(x)=2kk!(n+kk)∑l=0∞∑d0+d1+⋯+dk=k−1,di∈ℕ(−1)l(l+x)n, where Gn+k,q(k)(x) are the q-Genocchi polynomials of order k.…”
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  9. 229

    qTrustNet Virtual Private Network (VPN): Enhancing Security in the Quantum Era by Hyoungsub Shim, Bongho Kang, Haejung Im, Duhyun Jeon, Seok-Min Kim

    Published 2025-01-01
    “…This paper introduces qTrustNet VPN, a next-generation Virtual Private Network (VPN) designed to enhance security in the quantum era. …”
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  12. 232

    Scattering State of Klein-Gordon Particles by q-Parameter Hyperbolic Poschl-Teller Potential by Akpan Ndem Ikot, Hillary P. Obong, Israel O. Owate, Michael C. Onyeaju, Hassan Hassanabadi

    Published 2015-01-01
    “…The one-dimensional Klein-Gordon equation for equal vector and scalar q-parameter hyperbolic Poschl-Teller potential is solved in terms of the hypergeometric functions. …”
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  13. 233

    Detection of Viable Zygosaccharomyces rouxii in Honey and Honey Products via PMAXX-qPCR by Shiqiong Chen, Qingyan Tang, Jianqiang Geng, Yanqin Liu, Jie Jiang, Xuefeng Cai, Hong Cao, Yantao Wu, Yan Ren, Kai Liu, Yue Cao

    Published 2022-01-01
    “…In the other eight plate count zero but PMAXX-qPCR-positive samples, further verification experiments showed that six of the PMAXX-qPCR-positive samples contained viable but nonculturable (VBNC) Z. rouxii, while the other two PMAXX-qPCR-positive samples may have contained DNA contamination of Z. rouxii. …”
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  14. 234

    USE OF REAL-TIME qRT-PCR FOR FMD VIRUS DETECTION IN CATTLE MILK by A. M. Timina, S. N. Fomina, Т. К. Mayorova

    Published 2019-04-01
    “…The possibility of using real-time qRT-PCR for FMD virus detection in cattle milk was assessed. …”
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  15. 235

    Path Planning of Unmanned Helicopter in Complex Environment Based on Heuristic Deep Q-Network by Jiangyi Yao, Xiongwei Li, Yang Zhang, Jingyu Ji, Yanchao Wang, Yicen Liu

    Published 2022-01-01
    “…Aiming at this problem, a heuristic deep Q-network (H-DQN) algorithm is proposed. First, as part of the comprehensive reward function, a heuristic reward function is designed. …”
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  16. 236

    Geometrical deformation of brane matter field within f(R, Q, P) gravity by Fernando M. Belchior, Roberto V. Maluf, Albert Yu. Petrov, Paulo J. Porfírio

    Published 2024-12-01
    “…In this work, we investigate a codimension-one thick brane within the framework of f(R, Q, P) gravity, where R represents the curvature scalar, while $$Q=R_{\mu \nu }R^{\mu \nu }$$ Q = R μ ν R μ ν and $$P=R_{\mu \nu \alpha \beta }R^{\mu \nu \alpha \beta }$$ P = R μ ν α β R μ ν α β are quadratic geometric invariants. …”
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  17. 237

    q Regulates the Development of Rheumatoid Arthritis by Modulating Th1 Differentiation by Dashan Wang, Yuan Liu, Yan Li, Yan He, Jiyun Zhang, Guixiu Shi

    Published 2017-01-01
    “…The Gαq-containing G protein, an important member of Gq/11 class, is ubiquitously expressed in mammalian cells. …”
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  18. 238

    Multiplicity of Positive Solutions for a p-q-Laplacian Type Equation with Critical Nonlinearities by Tsing-San Hsu, Huei-Li Lin

    Published 2014-01-01
    “…We study the effect of the coefficient f(x) of the critical nonlinearity on the number of positive solutions for a p-q-Laplacian equation. Under suitable assumptions for f(x) and g(x), we should prove that for sufficiently small λ>0, there exist at least k positive solutions of the following p-q-Laplacian equation, -Δpu-Δqu=fxu|p*-2u+λgxu|r-2u  in  Ω, u=0   on   ∂Ω, where Ω⊂RN is a bounded smooth domain, N>p, 1<q<N(p-1)/(N-1)<p≤max⁡{p,p^*-q/(p-1)}<r<p^*, p^*=Np/(N-p) is the critical Sobolev exponent, and Δsu=div(|∇u|s-2∇u is the s-Laplacian of u.…”
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  19. 239

    A Study of Nonlinear Fractional q-Difference Equations with Nonlocal Integral Boundary Conditions by Ahmed Alsaedi, Bashir Ahmad, Hana Al-Hutami

    Published 2013-01-01
    “…This paper is concerned with the existence and uniqueness of solutions for a boundary value problem of nonlinear fractional q-difference equations with nonlocal integral boundary conditions. …”
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  20. 240

    Complete verification of strong BSD for many modular abelian surfaces over ${\mathbf {Q}}$ by Timo Keller, Michael Stoll

    Published 2025-01-01
    “…We develop the theory and algorithms necessary to be able to verify the strong Birch–Swinnerton-Dyer Conjecture for absolutely simple modular abelian varieties over ${\mathbf {Q}}$ . We apply our methods to all 28 Atkin–Lehner quotients of $X_0(N)$ of genus $2$ , all 97 genus $2$ curves from the LMFDB whose Jacobian is of this type and six further curves originally found by Wang. …”
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