摘要

Let M be a compact real analytic manifold of finite dimension. There is a function a : (0, + infinity) -> [0, + infinity) with lim(t -> 0) a(t) = 0 such that the tail entropy h*(f, epsilon) of any real analytic map f on M is uniformly bounded above by the scale a(epsilon).

  • 出版日期2015-3-15