<p>The blue edges belong to the original arborescence graph that is used as the backbone of the adjustable hierarchical (AH) network. There are three type of possible edges added to the graph: down edges (green), horizontal edges (orange) and up edges (red). They have different effects on the hierarchical structure of the directed tree. Down edges conserve the hierarchy, horizontal edges has a slight influence and up edges make strong changes in the structure.</p
<p>(a) Deletion of an edge in a loopy graph. (i) The deletion of the edge joins two adjacent loops. ...
In this paper we explore the concept of hierarchy as a quantifiable descriptor of ordered structures...
A compound graph is a frequently encountered type of data set. Relations are given between items, an...
Complex networks are a useful tool for the understanding of complex systems. One of the emerging pro...
<p>Left: Two types of nodes are included in the hierarchical network: the simple node in , and the c...
<p>In this example, the hierarchical groups for the taxonomic range are drawn in orange. By definit...
<p>A common “root” or outlet denoted by the red dot at the bottom of each network: (A) Horton-Strahl...
<p>The levels are assigned to the loops and branches of the network from <a href="http://www.plosone...
<p>From left to right: a balanced arborescence with height = 3 and branching factor = 2; a wheel gra...
<p>The 1000 networks of 8 nodes were evolved to maximise sensitivity to edge loses. The evolved netw...
<p>Tree based visualization of the multilevel hierarchical organization prevalent in 2 real-life net...
<p>We illustrate the approach of hierarchy extraction from directed networks. In the first step, the...
A result based on a classic theorem of graph theory is generalized for edge-valued graphs, allowing ...
Graphs visualizations can become difficult to interpret when they fail to highlight patterns. Additi...
The diagrams in the top row feature an edge-normalized x-axis where the balance point is at x = 0.5....
<p>(a) Deletion of an edge in a loopy graph. (i) The deletion of the edge joins two adjacent loops. ...
In this paper we explore the concept of hierarchy as a quantifiable descriptor of ordered structures...
A compound graph is a frequently encountered type of data set. Relations are given between items, an...
Complex networks are a useful tool for the understanding of complex systems. One of the emerging pro...
<p>Left: Two types of nodes are included in the hierarchical network: the simple node in , and the c...
<p>In this example, the hierarchical groups for the taxonomic range are drawn in orange. By definit...
<p>A common “root” or outlet denoted by the red dot at the bottom of each network: (A) Horton-Strahl...
<p>The levels are assigned to the loops and branches of the network from <a href="http://www.plosone...
<p>From left to right: a balanced arborescence with height = 3 and branching factor = 2; a wheel gra...
<p>The 1000 networks of 8 nodes were evolved to maximise sensitivity to edge loses. The evolved netw...
<p>Tree based visualization of the multilevel hierarchical organization prevalent in 2 real-life net...
<p>We illustrate the approach of hierarchy extraction from directed networks. In the first step, the...
A result based on a classic theorem of graph theory is generalized for edge-valued graphs, allowing ...
Graphs visualizations can become difficult to interpret when they fail to highlight patterns. Additi...
The diagrams in the top row feature an edge-normalized x-axis where the balance point is at x = 0.5....
<p>(a) Deletion of an edge in a loopy graph. (i) The deletion of the edge joins two adjacent loops. ...
In this paper we explore the concept of hierarchy as a quantifiable descriptor of ordered structures...
A compound graph is a frequently encountered type of data set. Relations are given between items, an...