Or Hershkovits

collaborators

4 papers

math.AP2026

A gradient estimate for the linearized translator equation

Kyeongsu Choi, Robert Haslhofer, Or Hershkovits

In this paper, we develop some analytic foundations for the linearized translator equation in $R^{4}$ , i.e. in the first dimension where the Bernstein property fails. This e…

math.DG2026

Backwards uniqueness for Mean curvature flow with asymptotically conical singularities

J. M. Daniels-Holgate, Or Hershkovits

In this paper we demonstrate that if two mean curvature flows of compact hypersurfaces $M_{t}^{1}$ and $M_{t}^{2}$ encounter only isolated, multiplicity one, asymptotically conical singula…

math.DG2025

The linearized translator equation and applications

Kyeongsu Choi, Robert Haslhofer, Or Hershkovits

In this paper, we consider the linearized translator equation $L_{I ¨} u = f$ , around entire convex translators $M = graph (I ¨ ) \subset R^{4}$ , i.e. in the first dimension whe…

math.DG2025

How close is too close for singular mean curvature flows?

Joshua Daniels-Holgate, Or Hershkovits

Suppose $(M_{t}^{i})_{t \in [0, T)}$ , $i = 1, 2$ , are two mean curvature flows in $R^{n + 1}$ encountering a multiplicity one compact singularity at time $T$ , in such a manner that f…