In this paper we introduce the quasi-upward planar drawing convention and give a polynomial time algorithm for computing a quasi-upward planar drawing with a minimum number of bends within a given planar embedding. Further, we study the problem of computing quasi-upward planar drawings with a minimum number of bends of digraphs considering all the possible planar embeddings. The paper contains also experimental results about proposed techniques
We study two embedding problems for upward planar digraphs. Both problems arise in the context of dr...
Orthogonal drawings of graphs are highly accepted in practice. For planar graphs with vertex degree ...
The slope number of a graph $G$ is the smallest number of slopes needed for the segments representin...
In this paper we introduce the quasi-upward planar drawing convention and give a polynomial time alg...
In this paper we study the computational complexity of the UPWARD PLANARITY EXTENSION problem, which...
In last year's graph drawing workshop GD'93 we considered a restricted version of the problem of min...
We consider planar upward drawings of directed graphs on arbitrary surfaces where the upward directi...
In this paper we look at upward planarity from a new perspective. Namely, we study the problem of ch...
We consider the problem of computing orthogonal drawings and quasi-upward drawings with vertices of ...
In this paper, we present two polynomial-time algorithms to determine if an outerplanar directed acy...
In an upward planar 2-slope drawing of a digraph, edges are drawn as straight-line segments in the u...
A directed acyclic graph (DAG) is upward planar if it can be drawn without any crossings while all e...
Orthogonal drawings of graphs are highly accepted in practice. For planar graphs with vertex degree ...
Recently, we presented a new practical method for upward crossing minimization [6], which clearly ou...
A directed graph is upward planar if it can be drawn in the plane such that every edge is a monotoni...
We study two embedding problems for upward planar digraphs. Both problems arise in the context of dr...
Orthogonal drawings of graphs are highly accepted in practice. For planar graphs with vertex degree ...
The slope number of a graph $G$ is the smallest number of slopes needed for the segments representin...
In this paper we introduce the quasi-upward planar drawing convention and give a polynomial time alg...
In this paper we study the computational complexity of the UPWARD PLANARITY EXTENSION problem, which...
In last year's graph drawing workshop GD'93 we considered a restricted version of the problem of min...
We consider planar upward drawings of directed graphs on arbitrary surfaces where the upward directi...
In this paper we look at upward planarity from a new perspective. Namely, we study the problem of ch...
We consider the problem of computing orthogonal drawings and quasi-upward drawings with vertices of ...
In this paper, we present two polynomial-time algorithms to determine if an outerplanar directed acy...
In an upward planar 2-slope drawing of a digraph, edges are drawn as straight-line segments in the u...
A directed acyclic graph (DAG) is upward planar if it can be drawn without any crossings while all e...
Orthogonal drawings of graphs are highly accepted in practice. For planar graphs with vertex degree ...
Recently, we presented a new practical method for upward crossing minimization [6], which clearly ou...
A directed graph is upward planar if it can be drawn in the plane such that every edge is a monotoni...
We study two embedding problems for upward planar digraphs. Both problems arise in the context of dr...
Orthogonal drawings of graphs are highly accepted in practice. For planar graphs with vertex degree ...
The slope number of a graph $G$ is the smallest number of slopes needed for the segments representin...