Abstract
In this paper, we investigate the complex oscillation of the differential equationf"+B1f’+B0f=F, whereB0,B1,F≠0 are finite order meromorphic functions having only finitely many poles and the order ofB1 is larger than that ofB0. We obtain some precise estimates of the order of growth and of the exponent of convergence of the zero-sequence of solutions for this equation.
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