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Comments on Global Symmetries and Anomalies of 5d SCFTs. [PDF]
Benetti Genolini P, Tizzano L.
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Sequential topological complexity of aspherical spaces and sectional categories of subgroup inclusions. [PDF]
Espinosa Baro A +3 more
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Factorization norms and an inverse theorem for MaxCut. [PDF]
Balla I, Hambardzumyan L, Tomon I.
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Relative assembly maps and the K-theory of Hecke algebras in prime characteristic. [PDF]
Lück W.
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Wilson Lines in the Abelian Lattice Higgs Model. [PDF]
Forsström MP.
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A Survey of Lattice-Based Physical-Layer Security for Wireless Systems with <i>p</i>-Modular Lattice Constructions. [PDF]
Khodaiemehr H +5 more
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Mixed Hodge structures on character varieties of nilpotent groups. [PDF]
Florentino C, Lawton S, Silva J.
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Post-Lie algebra structures for perfect Lie algebras. [PDF]
Burde D, Dekimpe K, Monadjem M.
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Three-torsion subgroups and wild conductor exponents of plane quartics. [PDF]
Lupoian E, Rawson J.
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Journal of Algebra and Its Applications, 2023
The subgroup [Formula: see text] is absolute direct summand (ADS) if, for every [Formula: see text]-high subgroup [Formula: see text] (i.e. maximal with respect to the property [Formula: see text]), we have [Formula: see text], and [Formula: see text] itself is an ADS group if all of its summands inherit this property.
Koşan, M. Tamer, Žemlička, Jan
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The subgroup [Formula: see text] is absolute direct summand (ADS) if, for every [Formula: see text]-high subgroup [Formula: see text] (i.e. maximal with respect to the property [Formula: see text]), we have [Formula: see text], and [Formula: see text] itself is an ADS group if all of its summands inherit this property.
Koşan, M. Tamer, Žemlička, Jan
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