Abstract
G. Brosch improved the theorem of Nevanlinna for four values theorem and proved that let f and g be two nonconstant meromorphic functions sharing 0, 1, ∞ CM, and let a and b be two finite complex numbers such that $a,b\not\in \{0,1\}$. If $f=a\Leftrightarrow g=b$, then f is a fractional linear transformation of g. In this paper we extend this theorem by using the idea of weighted sharing.
Citation
Thamir C. Alzahary. Hong-Xun Yi. "Meromorphic functions that weighted sharing three values and one pair." Kodai Math. J. 29 (1) 13 - 30, March 2006. https://doi.org/10.2996/kmj/1143122383
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