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Non-real zeros of linear differential polynomials in real meromorphic functions

Published 29 May 2019 in math.CV | (1905.12288v3)

Abstract: It is shown that if $f$ or $1/f$ is a real entire function of infinite order of growth, with only real zeros, then $f''+\omega f$ has infinitely many non-real zeros for any $\omega > 0$.

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Authors (1)

  1. J. K. Langley 

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