Let $\Lambda$ be a polyhedron in $N_{\mathbb{R}}$ and $f$ a piecewise affine concave function with ${\operatorname{dom}}(f)=\Lambda$ given as

	$\displaystyle\Lambda$	$\displaystyle=\bigcap_{1\leq j\leq k}\{u\in N_{\mathbb{R}}\mid\langle a_{j},u\rangle+\alpha_{j}\geq 0\},$
	$\displaystyle f(u)$	$\displaystyle=\min_{k+1\leq j\leq l}(\langle a_{j},u\rangle+\alpha_{j})\quad\text{for }u\in\Lambda$

with $a_{j}\in M_{\mathbb{R}}$ and $\alpha_{j}\in\mathbb{R}$. Then

	$\displaystyle\operatorname{stab}(f)$	$\displaystyle=\operatorname{cone}(a_{1},\dots,a_{k})+\operatorname{conv}(a_{k+1},\dots,a_{l}),$
	$\displaystyle f^{\vee}(x)$	$\displaystyle=\sup\bigg\{\sum_{j=1}^{l}-\lambda_{j}\alpha_{j}\bigg|\ \lambda_{j}\geq 0,\sum_{j=k+1}^{l}\lambda_{j}=1,\ \sum_{j=1}^{l}\lambda_{j}a_{j}=x\bigg\}\ \text{ for }x\in\operatorname{stab}(f).$