摘要

Let R be a semiprime ring with an anti-automorphism , which is of finite order. It is proved that if [[ ... [tau (x), x(n1)], ...], x(nk)] = 0 for all x is an element of R, where n(1), n(2), ... , n(k) are k fixed positive integers, then is a commuting map. Moreover, commuting anti-automorphisms of semiprime rings are also characterized.

  • 出版日期2017