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Inversion of Soil Parameters and Deformation Prediction for Deep Excavation Based on PSO-SVM Model. [PDF]
Zhao J +6 more
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The American Mathematical Monthly, 1977
(1977). Finite Simple Groups. The American Mathematical Monthly: Vol. 84, No. 9, pp. 693-714.
James F. Hurley, Arunas Rudvalis
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(1977). Finite Simple Groups. The American Mathematical Monthly: Vol. 84, No. 9, pp. 693-714.
James F. Hurley, Arunas Rudvalis
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Localization and finite simple groups
Israel Journal of Mathematics, 2006Let \(H\) and \(G\) be groups. A group homomorphism from \(H\) to \(G\) is called a localization if and only if it induces a bijection between \(\Hom(G,G)\) and \(\Hom(H,G)\). Following \textit{J. L. Rodríguez, J. Scherer} and \textit{J. Thévenaz} [Isr. J. Math.
Parker, Chris, Saxl, Jan
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Finite Permutation Groups and Finite Simple Groups
Bulletin of the London Mathematical Society, 1981In the past two decades, there have been far-reaching developments in the problem of determining all finite non-abelian simple groups—so much so, that many people now believe that the solution to the problem is imminent. And now, as I correct these proofs in October 1980, the solution has just been announced.
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Groups saturated by finite simple groups
Algebra and Logic, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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2003
In a statistical sense, the simple groups (by which we mean, in this window, non-abelian finite simple groups) are quite rare: the Godfather of the subject has likened them to fossils, occasionally found buried among the composition factors of a general finite group [Thompson 1984].
Alexander Lubotzky, Dan Segal
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In a statistical sense, the simple groups (by which we mean, in this window, non-abelian finite simple groups) are quite rare: the Godfather of the subject has likened them to fossils, occasionally found buried among the composition factors of a general finite group [Thompson 1984].
Alexander Lubotzky, Dan Segal
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The periodic groups saturated by finitely many finite simple groups
Siberian Mathematical Journal, 2008Summary: Denote by \(\mathcal M\) the set whose elements are the simple 3-dimensional unitary groups \(U_3(q)\) and the linear groups \(L_3(q)\) over finite fields. We prove that every periodic group, saturated by the groups of a finite subset of \(\mathcal M\), is finite.
Lytkina, D. V. +2 more
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