摘要
Let T(R) be a two-order upper matrix algebra over the semilocal ring R which is determined by R=F×F where F is a field such that CharF=0. In this paper, we prove that any Jordan automorphism of T(R) can be decomposed into a product of involutive, inner and diagonal automorphisms.
Let T（R） be a two-order upper matrix algebra over the semilocal ring R which is determined by R = F×F where F is a field such that CharF = 0. In this paper, we prove that any Jordan automorphism of T（R） can be decomposed into a product of involutive, inner and diagonal automorphisms.
