Jordan $\ast$-derivations of incidence algebras

Let $X$ be a locally finite partially ordered set (poset), $K$ a field of characteristic not 2, and $I(X,K)$ the incidence algebra over $K$. In this paper, we prove that every Jordan $\ast$-derivation of $I(X,K)$ is an inner $\ast$-derivation and a transposed Jordan $\ast$-derivation. Moreover, we demonstrate the existence of Jordan $\ast$-derivations that are not $\ast$-derivations.