Extended Laguerre inequalities and a criterion for real zeros

Mathematics – Complex Variables

Scientific paper

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The paper is based on a talk given at the 7th ISAAC Congress held at Imperial College in London in July 2009

Scientific paper

Let $f(z)=e^{-bz^2}f_1(z)$ where $b \geq 0$ and $f_1(z)$ is a real entire
function of genus 0 or 1. We give a necessary and sufficient condition in terms
of a sequence of inequalities for all of the zeros of $f(z)$ to be real. These
inequalities are an extension of the classical Laguerre inequalities.

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