CM分担两个有穷集合的亚纯函数的唯一性

ON THE UNIQUENESS OF MEROMORPHIC FUNCTIONS THAT SHARE TWO SETS

设k≥ 3是正整数 ,S ={ω|ω7- 42ω2 +70ω - 30 =0 } ,f与g为两个满足min{Θ(∞ ,f) ,Θ(∞ ,g) } >12 的非常数亚纯函数 ,如果Ek) (S ,f) =Ek) (S ,g) ,E({∞ } ,f) =E({∞ } ,g) ,则必有f≡g .

Let S=｛ω｜ω 7-42ω 2+70ω-30=0｝ and k be an integer such that k ≥3 Suppose the f and g are two non constant meromorphic functions such that min｛Θ(∞,f),Θ(∞,g)｝>12.If E k) (S,f)=E k) (S,g),E(｛∞｝,f)=E(｛∞｝,g) ,then f≡g .