Asymptotic Behavior of Subharmonic Functions of Finite Order

Abstract

Let {V _t : t ∈ (0,∞)} be a family of rotations of ℝ^m that form a one-parametric group, i.e.,

$$ V_{t_1 } V_{t_2 } = V_{t_1 t_2 } ,V_1 = I, $$

((3.1.1.0))

where I is the identity map.