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The Constrained Crossing Minimization Problem, find a drawing of .. = (.) such that the combinatorial embedding . of . is preserved and the number of edge crossings is minimized. The constrained crossing minimization problem arises in the graph drawing method based on planarization. In [.] we have shown that we can formulate the constrained cr

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Introduction: Biographical Sketch,It is shown how one can draw graphs on surfaces of negative Euler characteristic by using hyperbolic geometry and hyperbolic circle packing representations. The same approach applies to drawings of hyperbolic tessellations.

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Drawing Graphs in the Hyperbolic PlaneIt is shown how one can draw graphs on surfaces of negative Euler characteristic by using hyperbolic geometry and hyperbolic circle packing representations. The same approach applies to drawings of hyperbolic tessellations.

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Anlagen des Prozesssteuerungssystems,at . admits a planar orthogonal drawing . with at most .(.)+3 bends that can constructed in .(..) time. The fastest known algorithm for constructing a bend-minimum drawing of . has time-complexity .(..log .) and therefore, we present a significantly faster algorithm that constructs almost bend-optimal drawings.

Tailor

Dissolution of Amphiphiles in Water,core decomposition as an efficient approach for partitioning large graphs. On the selected subgraphs, computationally more intensive, clustering and blockmodeling can be used to analyze their internal structure. The approach is illustrated by an analysis of Snyder & Kick’s world trade graph.

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Bifunctional Micellar Catalysisvisual complexity of graphs with a large number of nodes. In this paper we report on the implementation of a clustering algorithm based on the idea of ., a generalization of the idea of the . in graphs. The performance of the clustering algorithm on some large graphs obtained from the archives of Bell Laboratories is presented.

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