A special case of a conjecture of Hellerstein, Shen and Williamson

TL;DR

This paper proves a specific case of a conjecture related to the distribution of non-real zeros in derivatives of real meromorphic functions, advancing understanding in complex analysis.

Contribution

It establishes a particular instance of the conjecture, providing new insights into the zeros of derivatives of real meromorphic functions.

Findings

Confirmed a special case of the conjecture.

Enhanced understanding of zeros of derivatives.

Contributed to complex analysis theory.

Abstract

The paper proves a special case of a conjecture of Hellerstein, Shen and Williamson concerning non-real zeros of derivatives of real meromorphic functions.