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- W2341837111 abstract "In this paper, we investigate the growth of meromorphic solutions of the differential equations $$f^{(k)}+A_{k-1}(z)f^{(k-1)}+cdots+A_{1}(z)f'+A_{0}(z)f=0 $$ and $$f^{(k)}+A_{k-1}(z)f^{(k-1)}+cdots+A_{1}(z)f'+A_{0}(z)f=F(z), $$ where $A_{0}(z)notequiv0, A_{1}(z), ldots, A_{k-1}(z)$ and $F(z)not equiv0$ are meromorphic functions. A precise estimation of the hyper-order of meromorphic solutions of the above equations is given provided that there exists one dominant coefficient, which improves and extends previous results given by Belaidi, Chen, etc." @default.
- W2341837111 created "2016-06-24" @default.
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- W2341837111 date "2016-04-15" @default.
- W2341837111 modified "2023-09-25" @default.
- W2341837111 title "On hyper-order of solutions of higher order linear differential equations with meromorphic coefficients" @default.
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- W2341837111 doi "https://doi.org/10.1186/s13662-016-0806-6" @default.
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