%0 Journal Article %1 aefklmtw-upsdp-JGAA14 %A Angelini, Patrizio %A Eppstein, David %A Frati, Fabrizio %A Kaufmann, Michael %A Lazard, Silvain %A Mchedlidze, Tamara %A Teillaud, Monique %A Wolff, Alexander %D 2014 %J Journal of Graph Algorithms & Applications %K circular-arc_drawing construction graph_drawing myown planar_graphs universal_point_sets %N 3 %P 313--324 %R 10.7155/jgaa.00324 %T Universal Point Sets for Drawing Planar Graphs with Circular Arcs %V 18 %X We prove that there exists a set $S$ of $n$ points in the plane such that every $n$-vertex planar graph $G$ admits a planar drawing in which every vertex of $G$ is placed on a distinct point of $S$ and every edge of $G$ is drawn as a circular arc.

@article{aefklmtw-upsdp-JGAA14, abstract = {We prove that there exists a set $S$ of $n$ points in the plane such that every $n$-vertex planar graph $G$ admits a planar drawing in which every vertex of $G$ is placed on a distinct point of $S$ and every edge of $G$ is drawn as a circular arc.}, added-at = {2024-02-18T09:53:56.000+0100}, author = {Angelini, Patrizio and Eppstein, David and Frati, Fabrizio and Kaufmann, Michael and Lazard, Silvain and Mchedlidze, Tamara and Teillaud, Monique and Wolff, Alexander}, biburl = {https://www.bibsonomy.org/bibtex/2958b9a6aacb441efd6ccb96f611067f6/awolff}, doi = {10.7155/jgaa.00324}, interhash = {fed8d17bc90179ca8a97bfed15908606}, intrahash = {958b9a6aacb441efd6ccb96f611067f6}, journal = {Journal of Graph Algorithms \& Applications}, keywords = {circular-arc_drawing construction graph_drawing myown planar_graphs universal_point_sets}, number = 3, pages = {313--324}, timestamp = {2024-02-18T12:36:59.000+0100}, title = {Universal Point Sets for Drawing Planar Graphs with Circular Arcs}, volume = 18, year = 2014 }