Results 21 to 30 of about 344,627 (72)
Products of normal supersolvable subgroups
, 1971 It is shown in this paper that if G is a finite group which is the product of two normal supersolvable subgroups of relatively prime index, then G is supersolvable.
D. K. Friesen
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On The CW Complex of the Complement of A Hypersolvable Graphic Arrangement [PDF]
, 2016 This paper interested in studying a CW complex for the complement of a hypersolvable graphic arrangement that related to a hypersolvable graph , by comparing it with the minimal CW complex for the complement of Jambu's-Papadima's deformed supersolvable ...
Ali, Hana' M.
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Supersolvability and the Koszul property of root ideal arrangements [PDF]
Proceedings of the American Mathematical Society, 2015 13 pages, 3 ...
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Koszulness and supersolvability for Dirichlet arrangements
Proceedings of the American Mathematical Society, 2019 We prove that the cone over a Dirichlet arrangement is supersolvable if and only if its Orlik-Solomon algebra is Koszul. This was previously shown for four other classes of arrangements. We exhibit an infinite family of cones over Dirichlet arrangements that are combinatorially distinct from these other four classes.
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Irreducible representations of semisimple algebraic groups and supersolvable lattices [PDF]
, 2012 Let Λ be the cross section lattice of an irreducible representation of a semisimple algebraic group. Certain combinatorial properties of Λ are studied. Supersolvable Λʼs are determined in terms of Dynkin diagrams.
Can, Mahir Bilen, Mahir Bilen Can
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How Is a Chordal Graph Like a Supersolvable Binary Matroid? [PDF]
, 2004 Let G be a finite simple graph Fromth pioneering work of R.P. Stanley it is known that the cycle matroid of G is supersolvable iff G ischfi'J' (rigid):thg is another way to read Dirac'sthLTPO onchO'PO graphO ChphO binary matroids are
Forge, David +5 more
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The $\textbf{nbc}$ minimal complex of supersolvable arrangements
, 2015 In this paper we give a very natural description of the bijections between the minimal CW-complex homotopy equivalent to the complement of a supersolvable arrangement $\mathcal{A}$, the $\textbf{nbc}$ basis of the Orlik-Solomon algebra associated to $\mathcal{A}$ and the set of chambers of $\mathcal{A}$.
Settepanella, Simona, Torielli, Michele
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Wake-induced transverse vibration of two interfering cylinders in tandem arrangement : modelling and analysis [PDF]
, 2013 This paper discusses wake-induced transverse vibration of two interfering cylinders in tandem ...
Armin, Milad, Srinil, Narakorn
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Supersolvable descent for rational points
International audienceWe construct an analogue of the classical descent theory of Colliot-Thélène and Sansuc in which algebraic tori are replaced with finite supersolvable groups.
Harpaz, Yonatan, Wittenberg, Olivier
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Monodromy of supersolvable toric arrangements
We study topological aspects of supersolvable abelian arrangements, toric arrangements in particular. The complement of such an arrangement sits atop a tower of fiber bundles, and we investigate the relationship between these bundles and bundles involving classical configuration spaces.
Bibby, Christin +2 more
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