Our goal is to visualize an additional data dimension of a tree with multifaceted data through superimposition on vertical strips, which we call columns. Specifically, we extend upward drawings of unordered rooted trees where vertices have assigned heights by mapping each vertex to a column. Under an orthogonal drawing style and with every subtree within a column drawn planar, we consider different natural variants concerning the arrangement of subtrees within a column. We show that minimizing the number of crossings in such a drawing can be achieved in fixed-parameter tractable (FPT) time in the maximum vertex degree $\Delta$ for the most restrictive variant, while becoming NP-hard (even to approximate) already for a slightly relaxed varia...
In this paper, we proposed a new approach for drawing rooted trees on circles. Previous approaches e...
The tree-drawing problem\\/ is to produce a `tidy' mapping of elements of a tree to points in the p...
We investigate the problem of algorithmically drawing graphs, i.e., the process of creating geometri...
Computing a minimum-area planar straight-line drawing of a graph is known to be NP-hard for planar g...
We make progress on a number of open problems concerning the area requirement for drawing trees on a...
AbstractFor a binary tree with n nodes, we present a planar, polyline, order-preserving, upward, gri...
AbstractWe investigate several straight-line drawing problems for bounded-degree trees in the intege...
[[abstract]]In a balloon drawing of a tree, all the children under the same parent are placed on the...
We consider drawings of graphs in the plane in which vertices are assigned distinct points in the pl...
We study the area requirement for upward straight-line grid drawing of complete and Fibonacci tree. ...
Rooted trees are usually drawn planar and upward, i.e., without crossings and without any parent pla...
Rooted trees are usually drawn planar and upward, i.e., without crossings and with parents placed ab...
Rooted trees are usually drawn planar and upward, i.e., without crossings and without any parent pla...
An upward drawing of a rooted tree T is a planar straight-line drawing of T where the vertices of T ...
Tree Drawings have been used extensively in software engineering and many other business and compute...
In this paper, we proposed a new approach for drawing rooted trees on circles. Previous approaches e...
The tree-drawing problem\\/ is to produce a `tidy' mapping of elements of a tree to points in the p...
We investigate the problem of algorithmically drawing graphs, i.e., the process of creating geometri...
Computing a minimum-area planar straight-line drawing of a graph is known to be NP-hard for planar g...
We make progress on a number of open problems concerning the area requirement for drawing trees on a...
AbstractFor a binary tree with n nodes, we present a planar, polyline, order-preserving, upward, gri...
AbstractWe investigate several straight-line drawing problems for bounded-degree trees in the intege...
[[abstract]]In a balloon drawing of a tree, all the children under the same parent are placed on the...
We consider drawings of graphs in the plane in which vertices are assigned distinct points in the pl...
We study the area requirement for upward straight-line grid drawing of complete and Fibonacci tree. ...
Rooted trees are usually drawn planar and upward, i.e., without crossings and without any parent pla...
Rooted trees are usually drawn planar and upward, i.e., without crossings and with parents placed ab...
Rooted trees are usually drawn planar and upward, i.e., without crossings and without any parent pla...
An upward drawing of a rooted tree T is a planar straight-line drawing of T where the vertices of T ...
Tree Drawings have been used extensively in software engineering and many other business and compute...
In this paper, we proposed a new approach for drawing rooted trees on circles. Previous approaches e...
The tree-drawing problem\\/ is to produce a `tidy' mapping of elements of a tree to points in the p...
We investigate the problem of algorithmically drawing graphs, i.e., the process of creating geometri...