【摘 要】
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In this paper,we prove that for an algebroid function w(z),the singular direction arg z =(φ)0,satisfying that for arbitrary ε(0 ＜ ε ＜ π/2) and any given a ∈(
【机 构】
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Department of Mathematics and Statistics,School of Mathematical Sciences
【基金项目】
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The work is supported by NSFC;NSF of Henan Province in China
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In this paper,we prove that for an algebroid function w(z),the singular direction arg z =(φ)0,satisfying that for arbitrary ε(0 ＜ ε ＜ π/2) and any given a ∈(C),/lim n(r,(φ)0-ε,(φ)0+ε,w=a)/log r＝+∞ holds with at most 2v possible exceptional values of a,is /lim r→+∞ n(r,(φ)0-ε,(φ)0+w=a)/log r＝+∞ holds with at most 2v possible exceptional values of a,is the Nevanlinna direction of w(z).
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