Results 1 to 10 of about 10,599 (72)
Groups of finite Morley rank with a generically multiply transitive action on an abelian group [PDF]
We investigate the configuration where a group of finite Morley rank acts definably and generically m -transitively on an elementary abelian p -group of Morley rank n , where p is an odd prime, and m ⩾ n .
Ayşe Berkman, Alexandre Borovik
openalex +3 more sources
Groups of finite Morley rank with a generically sharply multiply transitive action [PDF]
Ayşe Berkman, Alexandre Borovik
openalex +2 more sources
Normal subgroups of finite multiply transitive permutation groups [PDF]
Eiichi Bannaĭ
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Infinite Sharply Multiply Transitive Groups [PDF]
The finite sharply 2-transitive groups were classified by Zassenhaus in the 1930’s. They essentially all look like the group of affine linear transformations x↦ax+b$x\mapsto ax+b$ for some field (or at least near-field) K$K$.
K. Tent
semanticscholar +2 more sources
Group-subgroup subfactors revisited [PDF]
For all Frobenius groups and a large class of finite multiply transitive permutation groups, we show that the corresponding group-subgroup subfactors are completely characterized by their principal graphs.
Masaki Izumi
semanticscholar +1 more source
Block-transitive 3-(v, k, 1) designs on exceptional groups of Lie type [PDF]
Let $\mathcal{D}$ be a non-trivial $G$-block-transitive $3$-$(v,k,1)$ design, where $T\leq G \leq \mathrm{Aut}(T)$ for some finite non-abelian simple group $T$.
Ting Lan, Weijun Liu, F. Yin
semanticscholar +1 more source
Rank three innately transitive permutation groups and related 2-transitive groups [PDF]
The sets of primitive, quasiprimitive, and innately transitive permutation groups may each be regarded as the building blocks of finite transitive permutation groups, and are analogues of composition factors for abstract finite groups. This paper extends
Anton A. Baykalov+2 more
semanticscholar +1 more source
A subexponential bound on the cardinality of abelian quotients in finite transitive groups [PDF]
We show that, for every transitive permutation group G of degree n⩾2 , the largest abelian quotient of G has cardinality at most 4n/log2n . This gives a positive answer to a 1989 outstanding question of László Kovács and Cheryl Praeger.
A. Lucchini, Luca Sabatini, Pablo Spiga
semanticscholar +1 more source
Kinematic self-similar locally rotationally symmetric models [PDF]
A brief summary of results on kinematic self-similarities in general relativity is given. Attention is focussed on locally rotationally symmetric models admitting kinematic self-similar vectors.
A M Sintes+21 more
core +2 more sources
Hurwitz Monodromy and Full Number Fields [PDF]
We give conditions for the monodromy group of a Hurwitz space over the configuration space of branch points to be the full alternating or symmetric group on the degree.
Roberts, David P., Venkatesh, Akshay
core +3 more sources