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51Pseudo-Tetrahedral Complexes Franz Aurenhammer and Hannes Krasser∗ 1  So every d-polytope P has at least d + 1 corners. In

Pseudo-Tetrahedral Complexes Franz Aurenhammer and Hannes Krasser∗ 1 So every d-polytope P has at least d + 1 corners. In

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Language: English - Date: 2016-02-13 09:27:27
    52Divide-and-Conquer for Voronoi Diagrams Revisited✩ Oswin Aichholzer∗,a , Wolfgang Aignera, Franz Aurenhammerb, Thomas Hackla , Bert J¨uttlerc , Elisabeth Pilgerstorferc, Margot Rablc b  a Institute for Software Tech

    Divide-and-Conquer for Voronoi Diagrams Revisited✩ Oswin Aichholzer∗,a , Wolfgang Aignera, Franz Aurenhammerb, Thomas Hackla , Bert J¨uttlerc , Elisabeth Pilgerstorferc, Margot Rablc b a Institute for Software Tech

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    Language: English - Date: 2016-02-13 09:27:26
      53Farthest Line Segment Voronoi Diagrams∗ F. Aurenhammer† R. L. S. Drysdale‡  H. Krasser§

      Farthest Line Segment Voronoi Diagrams∗ F. Aurenhammer† R. L. S. Drysdale‡ H. Krasser§

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      Language: English - Date: 2016-02-13 09:27:27
        54Voronoi Diagrams from (Possibly Discontinuous) embeddings Mario Kapl Franz Aurenhammer

        Voronoi Diagrams from (Possibly Discontinuous) embeddings Mario Kapl Franz Aurenhammer

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        Language: English - Date: 2016-02-13 09:27:27
          55IGI PUBLISHING  ITJInternational of Synthetic

          IGI PUBLISHING ITJInternational of Synthetic

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          Source URL: www.cs.bath.ac.uk

          Language: English - Date: 2014-02-13 05:47:29
            56Voronoi Diagrams for Oriented Spheres∗ F. Aurenhammer J. Wallner M. Peternell H. Pottmann

            Voronoi Diagrams for Oriented Spheres∗ F. Aurenhammer J. Wallner M. Peternell H. Pottmann

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            Language: English - Date: 2016-02-13 09:27:27
              57On Computing the Convex Hull of (Piecewise) Curved Objects Franz Aurenhammer and Bert J¨ uttler Abstract. We utilize support functions to transform the problem of constructing the convex hull of a finite set of curved o

              On Computing the Convex Hull of (Piecewise) Curved Objects Franz Aurenhammer and Bert J¨ uttler Abstract. We utilize support functions to transform the problem of constructing the convex hull of a finite set of curved o

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              Language: English - Date: 2016-02-13 09:27:27
                58OPTIMAL TRIANGULATIONS Introduction. A triangulation of a given set S of n points in the Euclidean plane is a maximal set of non-crossing straight line segments (called edges) which have both endpoints in S. As an equiva

                OPTIMAL TRIANGULATIONS Introduction. A triangulation of a given set S of n points in the Euclidean plane is a maximal set of non-crossing straight line segments (called edges) which have both endpoints in S. As an equiva

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                Language: English - Date: 2016-02-13 09:27:27
                  59Gray Code Enumeration of Plane Straight-Line Graphs ∗ O. Aichholzer1 , F. Aurenhammer2 , C. Huemer3 , B. Vogtenhuber1 1 2 3

                  Gray Code Enumeration of Plane Straight-Line Graphs ∗ O. Aichholzer1 , F. Aurenhammer2 , C. Huemer3 , B. Vogtenhuber1 1 2 3

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                  Language: English - Date: 2016-02-13 09:27:26
                    60Connecting Colored Point Sets∗ Oswin Aichholzer† Franz Aurenhammer‡  Thomas Hackl§

                    Connecting Colored Point Sets∗ Oswin Aichholzer† Franz Aurenhammer‡ Thomas Hackl§

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                    Source URL: www.igi.tugraz.at

                    Language: English - Date: 2016-02-13 09:27:26