Growth estimates of solutions of linear differential equations with dominant coefficient of lower $(α,β,γ)$-orderIn this paper, we deal with the growth and oscillation of solutions of higher order linear differential equations. Under the conditions that there exists a coefficient which dominates the other coefficients by its lower $% (α,β,γ)$-order and lower $(α,β,γ)$-type, we obtain some growth and oscillation properties of solutions of such equations which improve and extend some recently results of the author and Biswas \cite{b8}.
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