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Affinely spanned quasi-stochastic algebraic monoids

机译:束带跨越准插入代数莫胆汁

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摘要

A linear algebraic monoid over an algebraically closed field K of characteristic zero is called (row) quasi-stochastic if each row of each matrix element is of sum one. Any linear algebraic monoid over K can be embedded as an algebraic submonoid of the maximum affinely spanned quasi-stochastic monoid of some degree n. The affinely spanned quasistochastic algebraic monoids form a basic class of quasi-stochastic algebraic monoids. An initial study of structure of affinely spanned quasi-stochastic algebraic monoids is conducted. Among other things, it is proved that the Zariski closure of a parabolic subgroup of the unit group of an affinely spanned quasi-stochastic algebraic monoid is affinely spanned.
机译:如果每个矩阵元素的每行总和,则称为特征零的代数闭合字段k的线性代数r on。 在k上的任何线性代数含量可以嵌入到几个程度的最大跨越的准随机长型的最大代数亚麻体。 束缚跨越的拟跨度代数长度形成了一种基本的准时代代数型大醇。 进行了歧旋跨越准随机代数型大子醇结构的初步研究。 在其他事情之外,证明了脱毛型跨越准随机代数长型单套油的单位组的抛物线亚组的ZARISKI闭合均匀跨越。

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