Moufang Polygons 作者: K·-O L·Haustein / Jacques Tits / J·Tits 页数: 556ISBN: 9783540437147豆瓣评分 目前无人评价 评价: 写笔记 写书评 加入购书单 分享到 推荐 我来说两句 短评 ··· 热门 还没人写过短评呢 我要写书评 Moufang Polygons的书评 ··· ( 全部0 条 ) 论坛 ··· ...
We give a simple criterion which determines when a permutation group U and one additional permutation give rise to a Moufang set. We apply this criterion to show that every Jordan division algebra gives rise in a very natural way to a Moufang set, to provide sufficient conditions for a Moufan...
We introduce local Moufang sets as a generalization of Moufang sets. We present a method to construct local Moufang sets from only one root group and one permutation. We use this to describe $\mathsf{PSL}_2$ over a local ring as a local Moufang set, and give necessary and sufficient cond...
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J. Group Theory15(2012), 137–149DOI 10.1515/JGT.2011.100Journal of Group Theory(de Gruyter 2012Moufang loops that are almost groupsWing Loon Chee and Andrew RajahAbstract.It is known that Moufang loops are closely related to groups as they have manyproperties in common. For instance, they ...
Moufang Polygons 作者: Jacques Tits / Richard M·Weiss 出版社: Springer出版年: 2010-12-6页数: 545定价: USD 149.00装帧: PaperbackISBN: 9783642078330豆瓣评分 目前无人评价 评价: 写笔记 写书评 加入购书单 分享到 推荐 我来说两句 短评 ··· 热门 还没人写过短评呢 我要写书评 Moufang Polygons...
This paper deals with Moufang-Klingenberg planes M(A) defined over a local alternative ring A of dual numbers. The cross-ratio of concur-rent lines is defined in a special case, and extended to the whole plane M(A). So, some results related to cross-ratios of points of M(A) are car...
Forum Math.8(1996),485-500ForumMathematicum© deGruyter 1996Moufangtreesandgeneralized quadranglesRichardM.Weiss(CommunicatedbyKarl Strambach)Abstract.AtreeΓincalled(G,«)-Moufangif forsomeG<aut(Γ) andsomen>3,Gx\}...,Xn_lacts transitivelyon^^{Λ:,,-!}andG[l0]XinGXo>Xn=l forevery/t...
The classification on simple Moufang loops N. I. Sandu Full-Text Cite this paper Add to My Lib Abstract: Let $C(F)$ be a matrix Cayley-Dickson algebra over field $F$. By $M_0(F)$ we denote the loop containing of all elements of algebra $C(F)$ with norm 1. It is shown ...
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