Daugavet points and $\Delta $-points in Lipschitz-free spaces

Abstract

We study Daugavet points and $\Delta $-points in Lipschitz-free Banach spaces. We prove that if $M$ is a compact metric space, then $\mu \in S_{\mathcal F(M)}$ is a Daugavet point if and only if there is no denting point of $B_{\mathcal F(M)}$ at distance