Counterexample for Jensen's inequality for rank one convex function

Question

We all know the Jensen's inequality is for all probability measures $\mu$ and all convex $h:\mathbb{R}^N\to\mathbb{R}$ it holds that \begin{equation} h\left(\int Xd\mu(X)\right)\leq \int h(X)d\mu(X). \end{equation} But the the definition of laminate is for rank-one convex function $h$, Jensen's inequality holds. I want to find a example that a probability measure for rank-one convex function such that Jensen's inequality doesn't hold.