Results 21 to 30 of about 517,569 (314)
Journal of Algebra, 2015 Let R be the ring of algebraic integers in a number field K and let L be a maximal order in a semisimple K-algebra B. Building on our previous work, we compute the smallest number of algebra generators of L considered as an R-algebra. This reproves and vastly extends the results of P.A.B. Pleasants, who considered the case when B is a number field.
Kravchenko, Rostyslav +2 more
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Robust generalized Mittag-Leffler synchronization of fractional order neural networks with discontinuous activation and impulses [PDF]
, 2018 Fractional order system is playing an increasingly important role in terms of both theory and applications. In this paper we investigate the global existence of Filippov solutions and the robust generalized Mittag-Leffler synchronization of fractional ...
Cao, Jinde +11 more
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Generalization of Proximate Order and Applications [PDF]
Computational Methods and Function Theory, 2021 We introduce a concept of a quasi proximate order which is a generalization of a proximate order and allows us to study efficiently analytic functions whose order and lower order of growth are different. We prove an existence theorem of a quasi proximate order, i.e. a counterpart of Valiron's theorem for a proximate order.
Chyzhykov, Igor +2 more
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The growth of the maximal term of Dirichlet series
Karpatsʹkì Matematičnì Publìkacìï, 2018 Let $\Lambda$ be the class of nonnegative sequences $(\lambda_n)$ increasing to $+\infty$, $A\in(-\infty,+\infty]$, $L_A$ be the class of continuous functions increasing to $+\infty$ on $[A_0,A)$, $(\lambda_n)\in\Lambda$, and $F(s)=\sum a_ne^{s\lambda_n}$
P.V. Filevych, O.B. Hrybel
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Corner Detection Using Second-Order Generalized Gaussian Directional Derivative Representations
, 2021 Corner detection is a critical component of many image analysis and image understanding tasks, such as object recognition and image matching. Our research indicates that existing corner detection algorithms cannot properly depict the difference between ...
Sun, Changming, Zhang, Weichuan
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Acceptability with General Orderings
, 2002 To appear in "Computational Logic: From Logic Programming into the Future"
De Schreye, Danny, Serebrenik, Alexander
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On the generalized Jacobi equation. [PDF]
, 2008 The standard text-book Jacobi equation (equation of geodesic deviation) arises by linearizing the geodesic equation around some chosen geodesic, where the linearization is done with respect to the coordinates and the velocities.
Perlick V, Perlick, Volker
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The Möbius function of generalized subword order [PDF]
Discrete Mathematics & Theoretical Computer Science, 2012 Let $P$ be a poset and let $P^*$ be the set of all finite length words over $P$. Generalized subword order is the partial order on $P^*$ obtained by letting $u≤ w$ if and only if there is a subword $u'$ of $w$ having the same length as $u$ such that ...
Peter R. W. McNamara, Bruce E. Sagan
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Perturbations of general relativity to all orders and the general nth order terms
Journal of High Energy Physics, 2023 Abstract We derive all-order expressions for perturbations of the Einstein-Hilbert action and the Einstein equation with the general n-th order terms. To this end, we employ Cheung and Remmen’s perturbation conventions both in tensor density and the usual metric tensor formalisms, including the Einstein-dilaton theory.
Cho, Kyoungho +2 more
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On generalized hyperharmonic numbers of order r, Hʳₙ,ₘ(σ) [PDF]
Notes on Number Theory and Discrete Mathematics, 2023 In this paper, we define generalized hyperharmonic numbers of order r, Hₙₘʳ(σ), for m∈ℤ⁺ and give some applications by using generating functions of these numbers.
Sibel Koparal +2 more
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