Results 31 to 40 of about 1,402,642 (202)
Maximal subgroups of the modular and other groups [PDF]
In 1933 B. H. Neumann constructed uncountably many subgroups of SL2(ℤ){{\rm SL}_{2}(\mathbb{Z})} which act regularly on the primitive elements of ℤ2{\mathbb{Z}^{2}}. As pointed out by Magnus, their images in the modular group PSL2(ℤ)≅C3*C2{{\rm PSL}_{2}
G. Jones
semanticscholar +1 more source
The number of maximal subgroups and probabilistic generation of finite groups [PDF]
In this survey we present some significant bounds for the number of maximal subgroups of a given index of a finite group. As a consequence, new bounds for the number of random generators needed to generate a finite $d$-generated group with high
Adolfo Ballester Bolinches +3 more
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Maximal subgroups of finite groups
In finite groups maximal subgroups play a very important role. Results in the literature show that if the maximal subgroup has a very small index in the whole group then it influences the structure of the group itself.
S. Srinivasan
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Maximal 𝑃𝑆𝐿₂ Subgroups of Exceptional Groups of Lie Type
We study embeddings of P S L 2 ( p a ) \mathrm {PSL}_2(p^a) into exceptional groups G (
semanticscholar +1 more source
Importance Per the World Health Organization 2016 integrative classification, newly diagnosed glioblastomas are separated into isocitrate dehydrogenase gene 1 or 2 (IDH)-wild-type and IDH-mutant subtypes, with median patient survival of 1.2 and 3.6 years,
A. Molinaro +40 more
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Maximal subgroups of groups of intermediate growth [PDF]
Finding the number of maximal subgroups of infinite index of a finitely generated group is a natural problem that has been solved for several classes of “geometric” groups (linear groups, hyperbolic groups, mapping class groups, etc).
Dominik Francoeur, Alejandra Garrido
semanticscholar +1 more source
Words for maximal Subgroups of Fi24‘
Group Theory is the mathematical application of symmetry to an object to obtain knowledge of its physical properties. The symmetry of a molecule provides us with the various information, such as - orbitals energy levels, orbitals symmetries, type of ...
Yasin Faisal +2 more
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The conjugacy class ranks of $M_{24}$ [PDF]
$M_{24}$ is the largest Mathieu sporadic simple group of order $244 823 040 = 2^{10} {cdot} 3^3 {cdot} 5 {cdot} 7 {cdot} 11 {cdot} 23$ and contains all the other Mathieu sporadic simple groups as subgroups.
Zwelethemba Mpono
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A semilattice of varieties of completely regular semigroups [PDF]
Completely regular semigroups are unions of their (maximal) subgroups with the unary operation within their maximal subgroups. As such they form a variety whose lattice of subvarieties is denoted by $\mathcal L(\mathcal C\mathcal R)$.
Mario Petrich
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Algebraic subgroups of the plane Cremona group over a perfect field [PDF]
We show that any infinite algebraic subgroup of the plane Cremona group over a perfect field is contained in a maximal algebraic subgroup of the plane Cremona group.
Julia Schneider, Susanna Zimmermann
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