Every order is the endomorphism ring of a projective module over a quasi–hereditary order
Every order is the endomorphism ring of a projective module over a quasi–hereditary order
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每个阶都是准遗传阶上射影模的自同态环
DOI：
10.1080/00927879108824266
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发表时间：
1991
影响因子：
0.7
通讯作者：
Steffen König
中科院分区：
文献类型：
--
作者：
Steffen König
对于X a11艺术戒指。[5] LAuslander [l]对这一线索给予了肯定的回答。永远。达拉和林格尔。[3]已经证明了阿提尼亚环。艾尔斯兰所构建的事实上是准遗传的。本文的目的是证明一个类似的结果的订单（这里和tllrougllout订单意味着一个R-订单。包含在可分IG-代数中。若R是一个离散的~ 111 latio 11环，其分数域为：
For X a11 artinian ring. 5LAuslander [l] gave a positive answer t,:: this cluest, ion. Aforeover. Dlah and Ringel.[3] have shown that the artiniar ring. Ailslander has constructed is in fact quasi-hereditary. The aim of this note is to prove a similar result for orders (here and tllrougllout order means an R-order. contained in a separable IG-algeh~. it, wllcre R is a discrete~ 111latio11 ring with field of fractions I<):