National Repository of Grey Literature 3 records found  Search took 0.02 seconds. 
Automatic Node-Placement in an Oriented Acyclic Graph in a GUI Application
Juda, Jan ; Křivka, Zbyněk (referee) ; Kolář, Dušan (advisor)
The goal of this work is to create an application for automatic node placement of acyclic oriented graphs. The work is mainly focusing on advanced possibilities of graph layout, for example selection of location of selected nodes, division of a graph into sub-graphs or support of polygonal nodes. The solution describes chosen algorithms, which are being used in the resulting application. Specifically, Fruchterman-Reingold force oriented algorithm, algorithm Kamada-Kawai and an algorithm based on Meyer's self-organizing graphs.
Automatic Node-Placement in an Oriented Acyclic Graph in a GUI Application
Juda, Jan ; Křivka, Zbyněk (referee) ; Kolář, Dušan (advisor)
The goal of this work is to create an application for automatic node placement of acyclic oriented graphs. The work is mainly focusing on advanced possibilities of graph layout, for example selection of location of selected nodes, division of a graph into sub-graphs or support of polygonal nodes. The solution describes chosen algorithms, which are being used in the resulting application. Specifically, Fruchterman-Reingold force oriented algorithm, algorithm Kamada-Kawai and an algorithm based on Meyer's self-organizing graphs.
Length bounded cuts in graphs
Berg, Michal ; Kolman, Petr (advisor) ; Dvořák, Pavel (referee)
In this thesis we will focus on a problem of length bounded cut, also known as L-bounded cut. We are going to show a combinatorial algorithm for finding a minimal L-bounded cut on graphs with bounded treewidth based on dynamic programming. Then we going to show that this algorithm can also be used for finding minimal L-bounded cut on plannar graphs. We are also going to look at problem of (dG(s, t) + 1)-bounded cut. This problem is known to be NP-hard for general graphs. But it is an open problem whether this problem is also NP-hard on plannar graphs with special vertices on the outer face. We will try to outline a way, which might lead to showing that this problem is solvable in a polynomial time.

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