Results 41 to 50 of about 358,772 (72)
Lie algebras all of whose subalgebras are supersolvable
A Lie algebra L is said to be minimal non supersolvable if all its subalgebras, except L itself, are ...
Varea Agudo, Vicente Ramón +1 more
core +1 more source
Supersolvable saturated matroids and chordal graphs [PDF]
A matroid is supersolvable if it has a maximal chain of flats, each of which is modular. A matroid is saturated if every round flat is modular. In this article we present supersolvable saturated matroids as analogues to chordal graphs, and we show that ...
Probert, A., Mayhew, D.
core +1 more source
Projective Modules and Blocks of Supersolvable Restricted Lie Algebras
In this paper we investigate the projective indecomposable modules for reduced universal enveloping algebras of a finite-dimensional supersolvable restricted Lie algebra and thereby generalize the results in [7].
Jörg Feldvoss, Feldvoss, Jorg
core +1 more source
On the supersolvable residual of an M-group
Using the technique of linear limits of characters due to Dade and Loukaki, we give some conditions on the supersolvable residual of a finite solvable group [Formula: see text] that is sufficient to guarantee that [Formula: see text] is an [Formula: see
Huijuan Zheng, Ping Jin
core +1 more source
On the solvable, nilpotent, and supersolvable groups of order at most two hundred [PDF]
The emphasis of this paper is to determine whether a group is solvable (resp., nilpotent, supersolvable) based on its order. Throughout the thesis, a number is considered solvable (resp., nilpotent, supersolvable) if every group of that particular order ...
Smith, Derek Keith
core
Nilpotent by Supersolvable M-Groups
A character of a finite group G is monomial if it is induced from a linear (degree one) character of a subgroup of G. A group G is an M-group if all its complex irreducible characters (the set Irr(G)) are monomial.In [1], Dade gave an example of an M ...
Alan E. Parks
core +1 more source
Finite groups with supersolvable subgroup cofactors
Let in group О maximal subgroup cofactors be supersolvable. It is proved that non-Abelian composition factors are iso morphic to group PSL(2, p\ p - primes, p = ± 1 (mod 8). If group G is soluble then its nilpotent length does not exceed 3, p-length /ДО)
Евтухова, С. М. +1 more
core +1 more source
On rational K[pi,1] spaces and Koszul algebras
this paper were first studied in the arrangement setting in [2, 20, 21, 22, 14, 13]. Falk [13] studied conditions for X to be a rational K[ß; 1]. He proved that X is a rational K[ß; 1] for every arrangement of so called fiber-type.
Stefan Papadima, Sergey Yuzvinsky
core
In this paper we give a very natural description of the bijections between the set of cells in the minimal CW-complex homotopy equivalent to the complement of a complexified real supersolvable arrangement A, the nbc-basis of the Orlik-Solomon algebra associated to A and the set of chambers of A.
openaire +1 more source
Ş. O. Tohăneanu conjectured (Oberwolfach Report 5/2021, p. 284; Conjecture 4.1 of the preprint arXiv:1707.07091v3) that every central free hyperplane arrangement over a field of characteristic zero whose exponents are 1's, 2's and at most one 3 is supersolvable. We prove this conjecture in every rank.
openaire +3 more sources

