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A normality criterion for meromorphic functions having multiple zeros

Shanpeng Zeng; Indrajit Lahiri — 2014

Annales Polonici Mathematici

We prove a normality criterion for a family of meromorphic functions having multiple zeros which involves sharing of a non-zero value by the product of functions and their linear differential polynomials.

The improvement of the value distribution on $f + a {(f^{'})}^{n}$

Shanpeng Zeng; Yan Yang; Yuesheng Wu — 2011

Kragujevac Journal of Mathematics

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Currently displaying 1 – 2 of 2

A normality criterion for meromorphic functions having multiple zeros

The improvement of the value distribution on f + a ( f ' ) n

The improvement of the value distribution on $f + a {(f^{'})}^{n}$