In [Jalowy, Kabluchko, Marynych, Part I of the present work, Constr. Approx.], the authors discuss a user-friendly approach to determine the limiting empirical zero distribution of a sequence of real-rooted polynomials, as the degree goes to
$$\infty $$
∞
. In this note, we aim to apply it to a vast...
Jonas Jalowy, Zakhar Kabluchko, A. Marynych· Constructive approximation· 0 citations
How do the zeros of a polynomial evolve under the holomorphic heat flow or repeated differentiation? We study these two evolutions for random polynomials with i.i.d.~roots $z_1,\dots,z_n\sim\mu_0$, where $\mu_0$ has a bounded compactly supported density in the complex plane. For the heat flow of small enough time $t>0$...
Jonas Jalowy· 1 citation
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