摘要
Let P(z) be entire and g(z)=λ e z, λ∈C-{0}. If f=P(g) has no wandering domain, then neither does h=g(P) . The normal sets of h=g(P) and f=P(g) have no Baker domain at the same time.
Let P(z) be entire and g(z)=λ e z, λ∈C-{0}. If f=P(g) has no wandering domain, then neither does h=g(P) . The normal sets of h=g(P) and f=P(g) have no Baker domain at the same time.
