Upward planarity testing and Rectilinear planarity testing are central
p...
Computing planar orthogonal drawings with the minimum number of bends is...
Orienting the edges of an undirected graph such that the resulting digra...
The task of finding an extension to a given partial drawing of a graph w...
Motivated by dynamic graph visualization, we study the problem of
repres...
Strictly-convex straight-line drawings of 3-connected planar graphs in
s...
A map graph is a graph admitting a representation in which vertices are
...
We study the parameterized complexity of the s-Club Cluster Edge Deletio...
A decision tree recursively splits a feature space ℝ^d and then
assigns ...
We continue the study of the area requirement of convex straight-line gr...
A long-standing conjecture by Heath, Pemmaraju, and Trenk states that th...
This paper studies optimal-area visibility representations of n-vertex
o...
Hybrid visualizations mix different metaphors in a single layout of a
ne...
Computing a morph between two drawings of a graph is a classical problem...
The planar slope number psn(G) of a planar graph G is the
minimum number...
The LR-drawing-method is a method of drawing an ordered rooted binary tr...
In social networks, individuals' decisions are strongly influenced by
re...
An h-queue layout of a graph G consists of a linear order of its vertice...
Storyline visualizations depict the temporal dynamics of social interact...
We study the algorithmic problem of computing drawings of graphs in whic...
An embedding of a graph in a book, called book embedding, consists of a
...
In this paper, we study fan-planar drawings that use h layers and are
pr...
The definition of 1-planar graphs naturally extends graph planarity, nam...
A simple topological graph is k-quasiplanar (k≥ 2) if it contains no
k p...
A k-page book embedding of a graph G draws the vertices of G on a line a...
Many real-world networks are globally sparse but locally dense. Typical
...
Given a planar graph G and an integer b, OrthogonalPlanarity is the
prob...
We study the 1-planar, quasi-planar, and fan-planar crossing number in
c...
A queue layout of a graph consists of a linear order of its vertices and...
Let G be a simple topological graph and let Γ be a polyline drawing
of G...
We show that the 1-planar slope number of 3-connected cubic 1-planar gra...
An ortho-polygon visibility representation Γ of a 1-plane graph G
(OPVR ...
Graph Drawing Beyond Planarity is a rapidly growing research area that
c...
We prove that every set S of Δ slopes containing the
horizontal slope i...
An obstacle representation of a graph is a mapping of the vertices onto
...
We introduce the family of k-gap-planar graphs for k ≥ 0, i.e., graphs
t...
We prove that every 1-planar graph G has a z-parallel visibility
represe...