Results 41 to 50 of about 1,802,873 (349)
Leading nonlinear tidal effects and scattering amplitudes
Journal of High Energy Physics, 2021 We present the two-body Hamiltonian and associated eikonal phase, to leading post-Minkowskian order, for infinitely many tidal deformations described by operators with arbitrary powers of the curvature tensor.
Zvi Bern +4 more
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Extensions, crossed modules and pseudo quadratic Lie type superalgebras
Extracta Mathematicae, 2022 Extensions and crossed modules of Lie type superalgebras are introduced and studied. We construct homology and cohomology theories of Lie-type superalgebras.
M. Pouye, B. Kpamegan
doaj
The number of rational points on a class of hypersurfaces in quadratic extensions of finite fields
Electronic Research Archive, 2023 Let $ q $ be an even prime power and let $ \mathbb{F}_{q} $ be the finite field of $ q $ elements. Let $ f $ be a nonzero polynomial over $ \mathbb{F}_{q^2} $ of the form $ f = a_{1}x_{1}^{m_{1}}+\dots+a_{s}x_{s}^{m_{s}}+y_{1}y_{2}+\dots+y_{n-1}y_{n}+y_ ...
Qinlong Chen , Wei Cao
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On proportional constants of the mean value of class numbers of quadratic extensions [PDF]
, 2004 In this article, we give a refinement of the mean value theorem for the class number of quadratic extensions obtained by Goldfeld-Hoffstein and Datskovsky.
Takashi Taniguchi
semanticscholar +1 more source
Nonabelian Cohen-Lenstra Heuristics over Function Fields
, 2017 Boston, Bush, and Hajir have developed heuristics, extending the Cohen-Lenstra heuristics, that conjecture the distribution of the Galois groups of the maximal unramified pro-p extensions of imaginary quadratic number fields for p an odd prime.
Boston, Nigel, Wood, Melanie Matchett
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Modified inertia from extended uncertainty principle(s) and its relation to MoND
European Physical Journal C: Particles and Fields, 2020 In this paper we show that Modified Inertia, i.e., the modification of inertia predicted by some alternative theories of gravity at cosmic scales, can be naturally derived within the framework of the extended uncertainty principle (EUP). Specifically, we
Jaume Giné, Giuseppe Gaetano Luciano
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New extremal binary self-dual codes of length 68 from quadratic residue codes over f_2+uf_2+u^2f_2
, 2013 In this work, quadratic reside codes over the ring F2 +uF2 +u^2F2 with u^3 = u are considered. A duality and distance preserving Gray map from F2 + uF2 + u^2F2 to (F_2)^3 is defined.
Kaya, Abidin +2 more
core +1 more source
International Journal of Mathematics and Mathematical Sciences, 2003 A correspondence between quartic étale algebras over a field and quadratic étale extensions of cubic étale algebras is set up and investigated. The basic constructions are laid out in general for sets with a profinite group action and for torsors, and ...
Max-Albert Knus, Jean-Pierre Tignol
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Generalized spinning particles on $${\mathcal {S}}^2$$ S 2 in accord with the Bianchi classification
European Physical Journal C: Particles and Fields, 2021 Motivated by recent studies of superconformal mechanics extended by spin degrees of freedom, we construct minimally superintegrable models of generalized spinning particles on $${\mathcal {S}}^2$$ S 2 , the internal degrees of freedom of which are ...
Anton Galajinsky
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Quadratic Zonotopes:An extension of Zonotopes to Quadratic Arithmetics
, 2014 Affine forms are a common way to represent convex sets of $\mathbb{R}$ using a base of error terms $ \in [-1, 1]^m$. Quadratic forms are an extension of affine forms enabling the use of quadratic error terms $ _i _j$. In static analysis, the zonotope domain, a relational abstract domain based on affine forms has been used in a wide set of settings,
Assalé, Adjé +2 more
openaire +3 more sources