Results 1 to 10 of about 17,819,721 (312)
Simple group fMRI modeling and inference. [PDF]
Neuroimage, 2009 Mumford JA, Nichols T.
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Classifying cubic symmetric graphs of order 52p2; pp. 55–60 [PDF]
Proceedings of the Estonian Academy of Sciences, 2023 An automorphism group of a graph is said to be s-regular if it acts regularly on the set of s-arcs in the graph. A graph is s-regular if its full automorphism group is s-regular.
Shangjing Hao, Shixun Lin
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Simple and Fast Group Robustness by Automatic Feature Reweighting [PDF]
International Conference on Machine Learning, 2023 A major challenge to out-of-distribution generalization is reliance on spurious features -- patterns that are predictive of the class label in the training data distribution, but not causally related to the target.
Shi Qiu +3 more
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A NEW CHARACTERIZATION OF SIMPLE GROUP G 2 (q) WHERE q ⩽ 11 [PDF]
Journal of Algebraic Systems, 2020 Let G be a finite group , in this paper using the order and largest element order of G we show that every finite group with the same order and largest element order as G 2 (q), where q ⩽ 11 is necessarily isomorphic to the group G 2 (q)
M. Bibak +2 more
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A 2-arc Transitive Hexavalent Nonnormal Cayley Graph on A119
Mathematics, 2021 A Cayley graph Γ=Cay(G,S) is said to be normal if the base group G is normal in AutΓ. The concept of the normality of Cayley graphs was first proposed by M.Y.
Bo Ling, Wanting Li, Bengong Lou
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Reduced designs constructed by Key-Moori Method $2$ and their connection with Method $3$ [PDF]
AUT Journal of Mathematics and Computing, 2023 For a 1-$(v,k,\lambda)$ design $\mathcal{D}$ containing a point $x$, we study the set $I_x$, the intersection of all blocks of $\mathcal{D}$ containing $x$.
Amin Saeidi
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On the uniform domination number of a finite simple group [PDF]
Transactions of the American Mathematical Society, 2017 Let $G$ be a finite simple group. By a theorem of Guralnick and Kantor, $G$ contains a conjugacy class $C$ such that for each non-identity element $x \in G$, there exists $y \in C$ with $G = \langle x,y\rangle$. Building on this deep result, we introduce
Timothy C. Burness, Scott Harper
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A finitely presented infinite simple group of homeomorphisms of the circle [PDF]
Journal of the London Mathematical Society, 2017 We construct a finitely presented, infinite, simple group that acts by homeomorphisms on the circle, but does not admit a non‐trivial action by C1 ‐diffeomorphisms on the circle. This is the first such example.
Y. Lodha
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Symmetric graphs of valency seven and their basic normal quotient graphs
Open Mathematics, 2021 We characterize seven valent symmetric graphs of order 2pqn2p{q}^{n} with ...
Pan Jiangmin, Huang Junjie, Wang Chao
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Finite groups for which all proper subgroups have consecutive character degrees
AIMS Mathematics, 2023 Huppert and Qian et al. classified finite groups for which all irreducible character degrees are consecutive. The aim of this paper is to determine the structure of finite groups whose irreducible character degrees of their proper subgroups are all ...
Shitian Liu
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