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  • 1
    Electronic Resource
    Electronic Resource
    Springer
    Informatik-Spektrum 20 (1997), S. 199-207 
    ISSN: 1432-122X
    Keywords: Schlüsselwörter  Automatisches Graphenzeichnen ; Algorithmen ; Planarisierung ; Kreuzungsminimierung ; Grapheneditoren ; Key words  Automatic graph drawing ; Algorithms ; Planarization ; Crossing minimization ; Graph editors
    Source: Springer Online Journal Archives 1860-2000
    Topics: Computer Science
    Description / Table of Contents: Summary   Graph drawing is a new and growing area in Computer Science. It is concerned with the design, analysis, implementation and evaluation of new algorithms for aesthetically nice drawings of graphs. Through the use of some selected examples of applications, typical problems, and solutions, we would like to provide an introduction into this still relatively unknown field. And we survey activities and goals of a working group consisting of members of the universities of Halle, Köln and Passau and the Max-Planck-Institut für Informatik in Saarbrücken, that is funded by the German Science Foundation DFG under the program „Efficient Algorithms for Discrete Problems and their Applications“.
    Notes: Zusammenfassung   Das Zeichnen von Graphen ist ein junges aufblühendes Gebiet der Informatik. Es befaßt sich mit Entwurf, Analyse, Implementierung und Evaluierung von neuen Algorithmen für ästhetisch schöne Zeichnungen von Graphen. Anhand von selektierten Anwendungsbeispielen, Problemstellungen und Lösungsansätzen wollen wir in dieses noch relativ unbekannte Gebiet einführen und gleichzeitig einen Überblick über die Aktivitäten und Ziele einer von der DFG im Rahmen des Schwerpunktprogramms „Effiziente Algorithmen für Diskrete Probleme und ihre Anwendungen“ geförderten Arbeitsgruppe aus Mitgliedern der Universitäten Halle, Köln und Passau und des Max-Planck-Instituts für Informatik in Saarbrücken geben.
    Type of Medium: Electronic Resource
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  • 2
    Electronic Resource
    Electronic Resource
    Springer
    Mathematical programming 33 (1985), S. 28-42 
    ISSN: 1436-4646
    Keywords: Acyclic Subgraph Problem ; Feedback Arc Set Problem ; Facets of Polyhedra ; Polynomial Time Algorithms ; Weakly Acyclic Digraphs
    Source: Springer Online Journal Archives 1860-2000
    Topics: Computer Science , Mathematics
    Notes: Abstract The acyclic subgraph problem can be formulated as follows. Given a digraph with arc weights, find a set of arcs containing no directed cycle and having maximum total weight. We investigate this problem from a polyhedral point of view and determine several classes of facets for the associated acyclic subgraph polytope. We also show that the separation problem for the facet defining dicycle inequalities can be solved in polynomial time. This implies that the acyclic subgraph problem can be solved in polynomial time for weakly acyclic digraphs. This generalizes a result of Lucchesi for planar digraphs.
    Type of Medium: Electronic Resource
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