An example of Fourier--Mukai partners of minimal elliptic surfaces

Let $X$ and $Y$ be smooth projective varieties over $\text{C}$. We say that $X$ and $Y$ are \emph{D-equivalent} (or, $X$ is a \emph{Fourier–Mukai partner} of $Y$) if their derived categories of bounded complexes of coherent sheaves are equivalent as triangulated categories. The aim of this short note is to find an example of mutually D-equivalent but not isomorphic relatively minimal elliptic surfaces.