Moufang sets are split doubly transitive permutation groups, or equivalently, groups with a split BN-pair of rank one. In this paper, we study so-called special Moufang sets with abelian root groups, under the model-theoretic restriction that the groups have finite Morley rank. These groups have a natural base field, and we classify them under the additional assumption that the base field is infinite. The result is that the group IS isomorphic to PSL2(K) over some algebraically closed field K
A Moufang set is essentially a doubly transitive permutation group such that the point stabilizer co...
A Moufang set is essentially a doubly transitive permutation group such that the point stabilizer co...
A Moufang set is essentially a doubly transitive permutation group such that each point stabilizer c...
We study proper Moufang sets of finite Morley rank for which either the root groups are abelian or t...
Abstract. Moufang sets are split BN-pairs of rank one, or the Mo-ufang buildings of rank one. As suc...
Abstract. We prove Timmesfeld’s conjecture that special abstract rank one groups are quasisimple. We...
Abstract. In this paper we classify finite special Moufang setsM(U, τ) of odd characteristic. The ch...
We prove Timmesfeld's conjecture that special abstract rank one groups are quasisimple. We show tha...
Abstract. In this paper we classify finite special Moufang setsM(U, τ) of odd characteristic. The ch...
AbstractWe study groups of finite Morley rank with a split BN-pair of Tits rank 1 in the case where ...
A Moufang set is essentially a doubly transitive permutation group such that the point stabilizer co...
A Moufang set is essentially a doubly transitive permutation group such that the point stabilizer co...
A Moufang set is essentially a doubly transitive permutation group such that the point stabilizer co...
We explicitly show that Moufang quadrangles of type E6 and E7 have classical rank one residues with ...
A Moufang set is essentially a doubly transitive permutation group such that the point stabilizer co...
A Moufang set is essentially a doubly transitive permutation group such that the point stabilizer co...
A Moufang set is essentially a doubly transitive permutation group such that the point stabilizer co...
A Moufang set is essentially a doubly transitive permutation group such that each point stabilizer c...
We study proper Moufang sets of finite Morley rank for which either the root groups are abelian or t...
Abstract. Moufang sets are split BN-pairs of rank one, or the Mo-ufang buildings of rank one. As suc...
Abstract. We prove Timmesfeld’s conjecture that special abstract rank one groups are quasisimple. We...
Abstract. In this paper we classify finite special Moufang setsM(U, τ) of odd characteristic. The ch...
We prove Timmesfeld's conjecture that special abstract rank one groups are quasisimple. We show tha...
Abstract. In this paper we classify finite special Moufang setsM(U, τ) of odd characteristic. The ch...
AbstractWe study groups of finite Morley rank with a split BN-pair of Tits rank 1 in the case where ...
A Moufang set is essentially a doubly transitive permutation group such that the point stabilizer co...
A Moufang set is essentially a doubly transitive permutation group such that the point stabilizer co...
A Moufang set is essentially a doubly transitive permutation group such that the point stabilizer co...
We explicitly show that Moufang quadrangles of type E6 and E7 have classical rank one residues with ...
A Moufang set is essentially a doubly transitive permutation group such that the point stabilizer co...
A Moufang set is essentially a doubly transitive permutation group such that the point stabilizer co...
A Moufang set is essentially a doubly transitive permutation group such that the point stabilizer co...
A Moufang set is essentially a doubly transitive permutation group such that each point stabilizer c...