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Nonuniqueness Sequences for Weighted Algebras of Holomorphic Functions in the Unit Circle

机译:单位圆内全纯函数加权代数的非唯一性序列

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摘要

Suppose that P is a system of continuous subharmonic functions in the unit disk D and A_P is the class of holomorphic functions f in ED such that log|f(z)| ≤ B_fp_f(z) +C_f, z ∈ D, where B_f and C_f are constants and p_f ∈ P. We obtain sufficient conditions for a given number sequence Λ = {λ_n} is contained in D to be a subsequence of zeros of some nonzero holomorphic function from A_P , i.e., Λ is a nonuniqueness sequence for A_P.
机译:假设P是单位圆盘D中的连续次谐波函数系统,而A_P是ED中的全纯函数f的类,使得log | f(z)| ≤B_fp_f(z)+ C_f,z∈D,其中B_f和C_f是常数,p_f∈P。我们获得给定数字序列的充分条件Λ= {λ_n}包含在D中,是某个非零的零的子序列来自A_P的全纯函数,即Λ是A_P的非唯一序列。

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