AbstractWe investigate the relationship between geometric thickness, thickness, outerthickness, and arboricity of graphs. In particular, we prove that all graphs with arboricity two or outerthickness two have geometric thickness O(logn). The technique used can be extended to other classes of graphs so long as a separator theorem exists. For example, we can apply it to show the known bound that thickness two graphs have geometric thickness O(n), yielding a simple construction in the process
AbstractThe thickness of a graph is the minimum number of planar subgraphs into which the graph can ...
The thickness problem on graphs is NP-hard and only few results concerning this graph invariant are ...
We give a state-of-the-art survey of the thickness of a graph from both a theoretical and a practica...
AbstractWe investigate the relationship between geometric thickness, thickness, outerthickness, and ...
The geometric thickness of a graph G is the minimum integer k such that there is a straight line dra...
Abstract. We dene the geometric thickness of a graph to be the small-est number of layers such that ...
A graph is 2-degenerate if every subgraph contains a vertex of degree at most 2. We show that every ...
. We define the geometric thickness of a graph to be the smallest number of layers such that we can ...
The geometric thickness of a graph G is the minimum integer k such that there is a straight line dra...
Consider a drawing of a graph G in the plane such that crossing edges are coloured differently. The ...
We define the geometric thickness of a graph to be the smallest number of layers such that we can dr...
Consider a drawing of a graph G in the plane such that crossing edges are coloured differently. The ...
The geometric thickness of a graph G is the minimum in-teger k such that there is a straight line dr...
This paper studies questions about duality between crossings and non-crossings in graph drawings via...
AbstractThe thickness of a graph is the minimum number of planar subgraphs into which the graph can ...
AbstractThe thickness of a graph is the minimum number of planar subgraphs into which the graph can ...
The thickness problem on graphs is NP-hard and only few results concerning this graph invariant are ...
We give a state-of-the-art survey of the thickness of a graph from both a theoretical and a practica...
AbstractWe investigate the relationship between geometric thickness, thickness, outerthickness, and ...
The geometric thickness of a graph G is the minimum integer k such that there is a straight line dra...
Abstract. We dene the geometric thickness of a graph to be the small-est number of layers such that ...
A graph is 2-degenerate if every subgraph contains a vertex of degree at most 2. We show that every ...
. We define the geometric thickness of a graph to be the smallest number of layers such that we can ...
The geometric thickness of a graph G is the minimum integer k such that there is a straight line dra...
Consider a drawing of a graph G in the plane such that crossing edges are coloured differently. The ...
We define the geometric thickness of a graph to be the smallest number of layers such that we can dr...
Consider a drawing of a graph G in the plane such that crossing edges are coloured differently. The ...
The geometric thickness of a graph G is the minimum in-teger k such that there is a straight line dr...
This paper studies questions about duality between crossings and non-crossings in graph drawings via...
AbstractThe thickness of a graph is the minimum number of planar subgraphs into which the graph can ...
AbstractThe thickness of a graph is the minimum number of planar subgraphs into which the graph can ...
The thickness problem on graphs is NP-hard and only few results concerning this graph invariant are ...
We give a state-of-the-art survey of the thickness of a graph from both a theoretical and a practica...