Abstract
An inequality proved by Frank, Steinmetz and Weissenborn relates the frequency of poles of a function meromorphic in the plane to the frequency of zeros of a linear differential polynomial in that function with small coefficients. A version of this inequality is established in terms of the frequency of distinct zeros of the linear differential polynomial.
Citation
James K. Langley. "An inequality of Frank, Steinmetz and Weissenborn." Kodai Math. J. 34 (3) 383 - 389, October 2011. https://doi.org/10.2996/kmj/1320935548
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