Titlebook: Geometric Graphs and Arrangements; Some Chapters from C Stefan Felsner Textbook 2004 Friedr. Vieweg & Sohn Verlag/GWV Fachverlage GmbH, Wie

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书目名称Geometric Graphs and Arrangements影响因子(影响力)




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书目名称Geometric Graphs and Arrangements被引频次学科排名




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书目名称Geometric Graphs and Arrangements年度引用学科排名




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,Möglichkeiten und Probleme des Vergleichs,ngulations play a prominent role in many applicable and applied disciplines like computational geometry, computer graphics and numerical modeling. In this chapter we discuss combinatorial and geometrical properties of triangulations and of the flip-graph on the set of all triangulations of a point set ..

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Triangulations and Flips,ngulations play a prominent role in many applicable and applied disciplines like computational geometry, computer graphics and numerical modeling. In this chapter we discuss combinatorial and geometrical properties of triangulations and of the flip-graph on the set of all triangulations of a point set ..

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,DC-Analyse von Phytomischpräparaten,3 the constant in the Crossing Lemma is improved. This improvement is an application of bounds for the number of edges of topological graphs with the property that every edge participates at at most one or two crossings.

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Topological Graphs: Crossing Lemma and Applications,3 the constant in the Crossing Lemma is improved. This improvement is an application of bounds for the number of edges of topological graphs with the property that every edge participates at at most one or two crossings.

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0932-7134 many challenging problems and surprising solutions in combinatorial geometry. The book is a collection of beautiful and mostly very recent results from the intersection of geometry, graph theory and combinatorics.978-3-528-06972-8978-3-322-80303-0Series ISSN 0932-7134 Series E-ISSN 2512-7039

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https://doi.org/10.1007/978-3-642-75708-2 through basic notions from graph theory and report on facts about planar graphs. Beginning with Section 1.4 we discuss problems from the extremal theory for geometric graphs. That is, we deal with questions of Turán type: How many edges can a geometric graph avoiding a specified configuration of ed

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https://doi.org/10.1007/978-3-7091-7570-5stion and more a matter of taste. In the graph drawing literature many answers are offered. In this chapter we present some results about drawings and other representations of (3-connected) planar graphs. The results are based on the structure of Schnyder woods.