1) Frobenius number
Frobenius数
1.
On study Frobenius number of linear Diophantine eguation;
关于一次不定方程的Frobenius数的探讨
2) Frobenius norm
Frobenius范数
1.
The Frobenius norm and its use;
Frobenius范数及其应用
2.
In this paper, disturbance boundary of unitary pole divisor is discussed with multiplicative disturbance in a sense of Frobenius norm.
本文研究酉极因子Q在乘法扰动下,对Frobenius范数下成立的扰动界。
3.
Meanwhile,by using unitary invariant property of Frobenius norm,the expression of the best approximation solution corresponding with given type of matrices are derived from the anti-centro-symmetry solutions set of this quaternion matrix equation.
利用四元数矩阵对的广义奇异值分解,讨论四元数矩阵方程AXB=C具有反中心对称解的充要条件,得到解的具体表达式,并应用Frobenius范数酉不变性,在该方程的反中心对称解集合中导出与给定相同类型矩阵的最佳逼近解的表达式。
3) Frobenius algebra
Frobenius代数
1.
A theorem that states that any finite dimensional Hopf superalgebra over a field must be a Frobenius algebra is proved.
利用超Hopf模的方法研究了超Hopf代数的结构 ,证明了域上的有限维超Hopf代数必为Frobenius代数 。
2.
A general definition of (graded) Frobenius algebra is given on graded algebra,and a criteria to decide when an algebra is a Frobenius algebra is given.
主要讨论了一般正分次代数为Gorenstein代数与它的平凡模Ext代数为Frobenius代数的关系,并得到结论:若A是整体维数有限的Koszul代数,且A是左有限的,则A是左Gorenstein代数当且仅当它的Koszul对偶A!是右Frobenius代数。
3.
A is an AS regular algebra if and only if its Yoneda algebra Ext~*_A(k,k) is Frobenius algebra.
设A是整体维数为 3的连通分次Noetherian代数 ,则A是AS正则代数当且仅当它的Yoneda代数Ext A(k ,k)是Frobenius代数 。
4) Frobenius algebras
Frobenius代数
1.
Frobenius Algebras in Yetter-Drinfeld Categories;
Yetter—Drinfeld范畴中的Frobenius代数
2.
This paper generalizes Doi s results about bi-FYobenius algebras to braided category setting and establishs a fundamental theorem for morphisms of braided bi-Frobenius algebras.
证明了辫子bi-Frobenius代数的同态基本定理。
5) Bi-Frobenius algebras
bi-Frobenius代数
6) quasi-Frobenius algebra
拟Frobenius代数
补充资料：数不胜数
1.数也数不清。形容很多。
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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