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Titlebook: Weak Interactions and Higher Symmetries; Proceedings of the I Paul Urban Conference proceedings 1964 Springer-Verlag Wien 1964 elementary p

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H. Joosons. In this paper we consider visualizing . hypergraphs, where each vertex has a fixed location in the plane. This is the case, e.g., when modeling set systems of geospatial locations as hypergraphs. By applying established aesthetic quality criteria we are interested in finding supports that yield
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ort) asks whether there exists a . of ., i.e., a planar straight-line drawing of . where the Euclidean length of each edge . is .. Cabello, Demaine, and Rote showed that the . problem is .-hard, even when . assigns the same value to all the edges and the graph is triconnected. Since the existence of
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Meinhard E. Mayerh layout, and a large variety of bundling algorithms have been proposed. However, with strong bundling, it becomes hard to identify origins and destinations of individual edges. We propose a solution: we optimize edge coloring to differentiate bundled edges. We quantify strength of bundling in a fle
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Meinhard E. Mayerg thousands of graphical elements at once often results in a cluttered image, and navigating these elements naively can cause disorientation. To address this challenge we propose a method called GraphMaps, mimicking the browsing experience of online geographic maps..GraphMaps creates a sequence of l
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