Results 1 to 10 of about 15,885 (295)
Electronic Research Archive, 2023 In this paper, the uniform asymptotic behavior of solutions for 2D g-Navier-Stokes equations with nonlinear dampness is studied in unbounded domain. The uniform asymptotic properties of the process family is proved with the energy equation method and the
Xiaoxia Wang, Jinping Jiang
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Universal derivation of the asymptotic charges of bosonic massless particles
Physics Letters B, 2023 We present a unified treatment of the conserved asymptotic charges associated with any bosonic massless particle in any spacetime dimension. In particular we provide master formulae for the asymptotic charges and the central extensions in the ...
Kevin Nguyen, Peter West
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On asymptotic dimension of groups [PDF]
Algebraic & Geometric Topology, 2001 We prove a version of the countable union theorem for asymptotic dimension and we apply it to groups acting on asymptotically finite dimensional metric spaces. As a consequence we obtain the following finite dimensionality theorems. A) An amalgamated product of asymptotically finite dimensional groups has finite asymptotic dimension: asdim A *_C B <
Bell, G, Dranishnikov, Alexander N
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Asymptotic flatness in higher dimensions [PDF]
Journal of Mathematical Physics, 2022 We show that $(n+1)$-dimensional Myers-Perry metrics, $n\geq4$, have a conformal completion at spacelike infinity of $C^{n-3,1}$ differentiability class, and that the result is optimal in even spacetime dimensions. The associated asymptotic symmetries are presented.
Peter Cameron, Piotr T. Chruściel
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Slightly broken higher-spin current in bosonic and fermionic QED in the large-$N$ limit
SciPost Physics, 2023 We study the slightly broken higher-spin currents in various CFTs with U(1) gauge field, including the tricritical QED, scalar QED, fermionic QED and QED-Gross-Neveu-Yukawa theory. We calculate their anomalous dimension by making use of the classical non-
Zheng Zhou, Yin-Chen He
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A characterization for asymptotic dimension growth [PDF]
Algebraic & Geometric Topology, 2018 We give a characterization for asymptotic dimension growth. We apply it to CAT(0) cube complexes of finite dimension, giving an alternative proof of N. Wright's result on their finite asymptotic dimension. We also apply our new characterization to geodesic coarse median spaces of finite rank and establish that they have subexponential asymptotic ...
Arzhantseva, Goulnara +3 more
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Asymptotic Solution for a Visco-Elastic Thin Plate: Quasistatic and Dynamic Cases
Mathematics, 2023 The Kelvin–Voigt model for a thin stratified two-dimensional visco-elastic strip is analyzed both in the quasistatic and in the dynamic cases. The Neumann boundary conditions on the upper and the lower parts of the boundary and periodicity conditions ...
Grigory Panasenko, Ruxandra Stavre
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Asymptotic dimension of discrete groups [PDF]
Fundamenta Mathematicae, 2006 We extend Gromov's notion of asymptotic dimension of finitely generated groups to all discrete groups. In particular, we extend the Hurewicz type theorem proven in [B-D2] to general groups. Then we use this extension to prove a formula for the asymptotic dimension of finitely generated solvable groups in terms of their Hirsch length.
J. Smith, Alexander Dranishnikov
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OPE statistics from higher-point crossing
Journal of High Energy Physics, 2022 We present new asymptotic formulas for the distribution of OPE coefficients in conformal field theories. These formulas involve products of four or more coefficients and include light-light-heavy as well as heavy-heavy-heavy contributions.
Tarek Anous +3 more
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Asymptotic Behavior of the Edge Metric Dimension of the Random Graph
Discussiones Mathematicae Graph Theory, 2021 Given a simple connected graph G(V,E), the edge metric dimension, denoted edim(G), is the least size of a set S ⊆ V that distinguishes every pair of edges of G, in the sense that the edges have pairwise different tuples of distances to the vertices of S.
Zubrilina Nina
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