1) generalized radical ring
广义根环
1.
It is proved that a generalized adjoint semigroup R◇ of a ring R is a union of groups if and only if R◇ is isomorphic to the generalized adjoint semigroup induced by E11 of a Morita context M(S,T,U,V),where S is a generalized radical ring,T is a strongly regular ring,VU=0,and eU=Ve=0 for any idempotent e∈S.
证明了环R有一个广义圈乘半群R◇是群之并当且仅当R◇同构于一个Morita contextM(S,T,U,V)的由E11诱导的广义圈乘半群,其中S是广义根环,T是强正则环,VU=0,并且对于S的任意幂等元e,都有eU=Ve=0。
2) generalized nil radical of ring
环的广义诣零根
3) generalized primitive root
广义原根
1.
there are not primitive roots,for mod n,by computing the order of "product number", for "product module",this artical has made a number(call generalized primitive root),parametrically,which order is also the common multiple of the all orders.
对于没有原根的模ｎ，通过乘积数对乘积模的次数的计算，该文构造性地得到一种整数（称为广义原根），其次数也是所有次数的公倍数，并得到这个公倍数次数（称为最大次数函数）的一种计算公式。
4) generalized continuous roots
广义连续根
1.
In this paper, provided that generator polynomial of a given linear rank distance code possesses generalized continuous roots set, the sufficient condition that makes the given li.
本文在此基础上,讨论当线性秩距离码的生成多项式具有广义连续根时,它能构成秩距离BCH码的充分条件并给出了此充分条件。
5) n-generalized primitive root
n-广义原根
6) Generalized characteristic roots
广义特征根
补充资料：广义
范围较宽的定义（跟‘狭义’相对）：～的杂文也可以包括小品文在内。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
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