摘要
Let M(n) be the algebra of all n x n matrices. We say that an element G is an element of M(n) is an all-derivable point in M(n) if every derivable linear mapping phi at G (i.e. phi(ST) = phi(S)T S phi(T) for any S, T is an element of M(n) with ST = G) is a derivation. We mainly show in this paper that a matrix G is an all-derivable point in M(n) if and only if G not equal 0.
- 出版日期2009-4-15
- 单位杭州电子科技大学