Results 121 to 130 of about 235,315 (244)
2-Uniform covering groups of elementary abelian 2-groups [PDF]
, 2023 Dana Saleh, Rachel Quinlan
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Heliyon, 2019 We describe the mathematical properties of pairwise comparisons matrices with coefficients in an arbitrary group. Inspired by the well-known mathematical structures of quantum gravity and lattice gauge theories in physics and by the application of this ...
Jean-Pierre Magnot
doaj
On the closure of an elementary abelian 2-subgroup of a finite group [PDF]
, 2002 Makoto Hayashi
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Skew-morphisms of elementary abelian 𝑝-groups
Journal of Group TheoryAbstract A skew-morphism of a finite group 𝐺 is a permutation 𝜎 on 𝐺 fixing the identity element, and for which there exists an integer-valued function 𝜋 on 𝐺 such that σ
Du, Shaofei +3 more
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$CI$-property for decomposable Schur rings over an abelian group [PDF]
arXiv, 2018 A Schur ring over a finite group is said to be decomposable if it is the generalized wreath product of Schur rings over smaller groups. In this paper we establish a sufficient condition for a decomposable Schur ring over the direct product of elementary abelian groups to be a $CI$-Schur ring.
arxiv
On planar functions of elementary abelian $p$-group type [PDF]
, 2008 Kaori Minami, Nobuo Nakagawa
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The elementary theory of abelian groups
Annals of Mathematical Logic, 1972 Edward R. Fischer, Paul C. Eklof
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Graph Labelings in Elementary Abelian 2-Groups
Tokyo Journal of Mathematics, 1997 Let $n\geq 2$ be an integer. We show that if $G$ is a graph such that every component of $G$ has order at least 3, and $|V(G)|\leq 2^n$ and $|V(G)|\neq 2^n-2$, then there exists an injective mapping $\varphi$ from $V(G)$ to an elementary abelian 2-group of order $2^n$ such that for every component $C$ of $G$, the sum of $\varphi(x)$ as $x$ ranges over $
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On the $BP\langle n\rangle $-cohomology of elementary abelian $p$-groups
Transactions of the American Mathematical Society, 2016 Minor revision (18 pages)
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Strongly Base-Two Groups. [PDF]
Vietnam J Math, 2023 Burness TC, Guralnick RM.
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