“…Since by the hypothesis E 1) (a; L (1) ) ⊂ E(a; f ), we get E(a; L (1) ) = E(a; f ). Since E(a; L (1) ) = E(a; f ) = E 1) (a; f ) ⊂ E(a; f (1) ) and from (3.3) we get L (3) = φ f (1) , each a-point of L (1) is a double a-point. Therefore, (3.12)…”
Abstract. In the paper we study uniqueness of entire functions sharing a non-zero finite value with linear differential polynomials and address a result of W. Wang and P. Li.
“…Since by the hypothesis E 1) (a; L (1) ) ⊂ E(a; f ), we get E(a; L (1) ) = E(a; f ). Since E(a; L (1) ) = E(a; f ) = E 1) (a; f ) ⊂ E(a; f (1) ) and from (3.3) we get L (3) = φ f (1) , each a-point of L (1) is a double a-point. Therefore, (3.12)…”
Abstract. In the paper we study uniqueness of entire functions sharing a non-zero finite value with linear differential polynomials and address a result of W. Wang and P. Li.
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