自反代数的局部自同构

Local automorphisms of reflexive algebras

设Ａ为自反Ｂａｎａｃｈ空间Ｘ中一自反代数，使得在ＬａｔＡ中０＋≠０－且Ｘ－≠Ｘ。

Let A be a reflexive algebra in reflexive Banach space X such that both 0 +≠0 and X -≠X in Lat A,then every norm continuous surjective local inner automorphism of A is an automorphism.