Abstract. We consider the problem of designing succinct representations of labeled graphs (we consider vertex labeled planar triangulations, as well as edge labeled planar graphs and the more general k-page graphs) The goal is to support various label queries eciently, while using an amount of additional space to store the labels which is essentially the information-theoretic minimum. As far as we know, our representations are the rst succinct representations of labeled graphs. First, we dene three new traversal orders on the vertices of a planar triangulation, allowing to design a succinct representation which supports eciently labeled based navigation operators. Second, we design a succinct representation for a k-page graph when k is large supporting vertex adjacency in O(lg k lg lg k) time (while previous work uses O(k) time [9, 11]).