Results 11 to 20 of about 1,922 (252)
Triangles in the suborbital graphs of the normalizer of $\Gamma_0(N)$
Indonesian Journal of Combinatorics, 2020 In this paper, we investigate a suborbital graph for the normalizer of $\Gamma_0(N) in PSL(2;R)$, where N will be of the form 2^4p^2 such that p > 3 is a prime number.
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Mathematics, 2022 The present paper is devoted to studying the maps corresponding to the suborbital graphs for the normalizer ΓB(N) of Γ0(N) modulo N, where N denotes a positive integer. We reveal the complete structure of these maps, finding their vertices, edges, darts,
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Cherednik algebra for the normalizer [PDF]
Comptes Rendus. Mathématique, 2022 Ginzburg, Guay, Opdam and Rouquier established an equivalence of categories between a quotient category of the category $\mathcal{O}$ for the rational Cherednik algebra and the category of finite dimension modules of the Hecke algebra of a complex ...
Fallet, Henry
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On Minimal Non-Soluble Groups, the Normalizer Condition and McLain Groups [PDF]
Advances in Group Theory and Applications, 2017 We prove that a minimal non-soluble ($MN\mathfrak{S}$ in short) Fitting $p$-group $G$ has a proper subgroup $K$ such that for every proper subgroup $R$ of $G$ containing $K$, we have $N_G(R) > R$.
Ahmet Arikan
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An L-Point Characterization of Normality and Normalizer of an L-Subgroup of an L-Group
Fuzzy Information and Engineering, 2014 In this paper, we study the notion of normal L-subgroup of an L-group and provide its characterization by an L-point. We also provide a construction of the normalizer of an L-subgroup of a given L-group by using L-points.
Naseem Ajmal, Iffat Jahan
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Cyclic Orbit Codes with the Normalizer of a Singer Subgroup [PDF]
Journal of Sciences, Islamic Republic of Iran, 2015 An algebraic construction for constant dimension subspace codes is called orbit code. It arises as the orbits under the action of a subgroup of the general linear group on subspaces in an ambient space.
F. Bardestani, A. Iranmanesh
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Normalizers and self-normalizing subgroups II
Open Mathematics, 2011 Abstract Let $\mathbb{K}$ be a field, G a reductive algebraic $\mathbb{K}$-group, and G 1 ≤ G a reductive subgroup. For G 1 ≤ G, the corresponding groups of $\mathbb{K}$-points, we study the normalizer N = N G(G 1).
Širola Boris
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On the Norm of the Abelian p-Group-Residuals
Mathematics, 2021 Let G be a group. Dp(G)=⋂H≤GNG(H′(p)) is defined and, the properties of Dp(G) are investigated. It is proved that Dp(G)=P[A], where P=D(P) is the Sylow p-subgroup and A=N(A) is a Hall p′-subgroup of Dp(G), respectively.
Baojun Li, Yu Han, Lü Gong, Tong Jiang
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Petrie Paths in Triangular Normalizer Maps
Universal Journal of Mathematics and Applications, 2022 This study is devoted to investigate the Petrie paths in the normalizer maps and regular triangular maps corresponding to the subgroups $\Gamma_0(N)$ of the modular group $\Gamma$.
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To normalize, or not to normalize: The impact of normalization on Part-of-Speech tagging [PDF]
Proceedings of the 3rd Workshop on Noisy User-generated Text, 2017 In WNUT ...
van der Goot, Rob +2 more
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