On wandering and baker domains of transcendental entire functions

Let f denote a transcendental entire function, and I(f), I-0(f), T(f) and A(f) be denoted as follows: I(f) = {a : a is an element of C, f(n) (a) --> infinity as n --> infinity} ; I-0(f) = {z is an element of C : z is an element of I(f) and log\textbackslash{}f(n+1)(z)\textbackslash{}/log\textbackslash{}f(n)(z)\ textbackslash{} --> infinity as n --> infinity} ; T(f) = { z is an element of C : log(+) log(+) \textbackslash{}f(n)(z)\textbackslash{}/n --> infinity as n --> infinity} ; A(f) = {z is an element of C : there exists L is an element of N such that \textbackslash{}f(n)(z)\textbackslash{} > M(R, f(n-L)) for n > L}. Let D denote a Fatou component of F(f). We have established the relationships between D and I(f),I-0(f), T(f) or A(f), when D is a Baker domain or a multiply-connected wandering domain or a simply-connected infinitely wandering domain