We present space-efficient algorithms for computing cut vertices in a given graph with n vertices and m edges in linear time using O(n+min{m,n log log n}) bits. With the same time and using O(n+m) bits, we can compute the biconnected components of a graph. We use this result to show an algorithm for the recognition of (maximal) outerplanar graphs in O(n log log n) time using O(n) bits
AbstractWe prove that every outerplanar graph can be optimally edge-coloured in polylogarithmic time...
AbstractCai and Schieber (1997) proved that bipartite graphs plus one edge can be recognized in line...
We present a data structure that can maintain a simple planar graph under edge contractions in linea...
Recent work by Elmasry et al. (STACS 2015) and Asano et al. (ISAAC 2014) reconsidered classical fund...
We reconsider basic algorithmic graph problems in a setting where an n-vertex input graph is read-on...
An outerplanar graph is a graph which can be embedded in the plane so that all vertices lie on the b...
AbstractThe bisection width b(G) of a graph G is the number of edges necessary in an edge cut of G s...
AbstractThe problem of determining the maximum number of vertex-disjoint subgraphs of a biconnected ...
We present linear-I/O algorithms for fundamental graph problems on embedded outerplanar graphs. We s...
Abstract. In this paper we propose a new algorithm for finding the blocks (biconnected components) o...
We present linear-I/O algorithms for fundamental graph problems on embedded outerplanar graphs. We s...
Abstract In this paper, we consider the problems of computing the strongly connected components and ...
We present a novel space-efficient graph coarsening technique for n-vertex planar graphs G, called c...
We present fully dynamic algorithms for maintaining the biconnected components in general and plane ...
For each minor-closed graph class we show that a simple variant of Boruvka's algorithm computes a MS...
AbstractWe prove that every outerplanar graph can be optimally edge-coloured in polylogarithmic time...
AbstractCai and Schieber (1997) proved that bipartite graphs plus one edge can be recognized in line...
We present a data structure that can maintain a simple planar graph under edge contractions in linea...
Recent work by Elmasry et al. (STACS 2015) and Asano et al. (ISAAC 2014) reconsidered classical fund...
We reconsider basic algorithmic graph problems in a setting where an n-vertex input graph is read-on...
An outerplanar graph is a graph which can be embedded in the plane so that all vertices lie on the b...
AbstractThe bisection width b(G) of a graph G is the number of edges necessary in an edge cut of G s...
AbstractThe problem of determining the maximum number of vertex-disjoint subgraphs of a biconnected ...
We present linear-I/O algorithms for fundamental graph problems on embedded outerplanar graphs. We s...
Abstract. In this paper we propose a new algorithm for finding the blocks (biconnected components) o...
We present linear-I/O algorithms for fundamental graph problems on embedded outerplanar graphs. We s...
Abstract In this paper, we consider the problems of computing the strongly connected components and ...
We present a novel space-efficient graph coarsening technique for n-vertex planar graphs G, called c...
We present fully dynamic algorithms for maintaining the biconnected components in general and plane ...
For each minor-closed graph class we show that a simple variant of Boruvka's algorithm computes a MS...
AbstractWe prove that every outerplanar graph can be optimally edge-coloured in polylogarithmic time...
AbstractCai and Schieber (1997) proved that bipartite graphs plus one edge can be recognized in line...
We present a data structure that can maintain a simple planar graph under edge contractions in linea...