In this work we study properties of random graphs that are drawn uniformly at random from the class consisting of the dissections of large convex polygons. We obtain very sharp concentration results for the number of vertices of any given degree, and for the number of induced copies of a given fixed graph. Our method gives similar results for random graphs from the class of triangulations of convex polygons.
We study the graph structure of large random dissections of polygons sampled according to Boltzmann ...
We study the graph structure of large random dissections of polygons sampled according to Boltzmann ...
In this work we determine the expected number of vertices of degree k = k(n) in a graph with n verti...
In this work we study properties of random graphs that are drawn uniformly at random from the class ...
AbstractWe study various properties of the random planar graph Rn, drawn uniformly at random from th...
We study various properties of the random planar graph Rn, drawn uniformly at random from the class ...
We study various properties of a random graph Rn, drawn uniformly at random from the class An of all...
In this work we determine the expected number of vertices of degree k = k(n) in a graph with n verti...
Let P(n,m) be the class of simple labelled planar graphs with n nodes and m edges, and let Rn,q be a...
Let ℘(n, m) be the class of simple labelled planar graphs with n nodes and m edges, and let Rn,q be ...
Let Pn be the class of simple labeled planar graphs with n vertices, and denote by Pn a graph drawn ...
Abstract. One special case of Arak, Clifford and Surgailis ’ 1993 point-based polygon models for ran...
Let the random graph Rn be drawn uniformly at random from the set of all simple planar graphs on n l...
AbstractWe study the expected number of interior vertices of degree i in a triangulation of a planar...
Let Pn be the class of simple labeled planar graphs with n vertices, and denote by Pn a graph drawn ...
We study the graph structure of large random dissections of polygons sampled according to Boltzmann ...
We study the graph structure of large random dissections of polygons sampled according to Boltzmann ...
In this work we determine the expected number of vertices of degree k = k(n) in a graph with n verti...
In this work we study properties of random graphs that are drawn uniformly at random from the class ...
AbstractWe study various properties of the random planar graph Rn, drawn uniformly at random from th...
We study various properties of the random planar graph Rn, drawn uniformly at random from the class ...
We study various properties of a random graph Rn, drawn uniformly at random from the class An of all...
In this work we determine the expected number of vertices of degree k = k(n) in a graph with n verti...
Let P(n,m) be the class of simple labelled planar graphs with n nodes and m edges, and let Rn,q be a...
Let ℘(n, m) be the class of simple labelled planar graphs with n nodes and m edges, and let Rn,q be ...
Let Pn be the class of simple labeled planar graphs with n vertices, and denote by Pn a graph drawn ...
Abstract. One special case of Arak, Clifford and Surgailis ’ 1993 point-based polygon models for ran...
Let the random graph Rn be drawn uniformly at random from the set of all simple planar graphs on n l...
AbstractWe study the expected number of interior vertices of degree i in a triangulation of a planar...
Let Pn be the class of simple labeled planar graphs with n vertices, and denote by Pn a graph drawn ...
We study the graph structure of large random dissections of polygons sampled according to Boltzmann ...
We study the graph structure of large random dissections of polygons sampled according to Boltzmann ...
In this work we determine the expected number of vertices of degree k = k(n) in a graph with n verti...