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Untangling planar graphs from a specified vertex position—Hard cases

  • Published:2011-04 Issue:8 Volume:159 Page:789-799
  • ISSN:0166-218X
  • Container-title:Discrete Applied Mathematics
  • language:en
  • Short-container-title:Discrete Applied Mathematics

Author:

Kang M.,Pikhurko O.,Ravsky A.,Schacht M.,Verbitsky O.

Funder

National Science Foundation

Publisher

Elsevier BV

Subject

Applied Mathematics,Discrete Mathematics and Combinatorics

Reference18 articles.

1. Davenport–Schinzel sequences and their geometric applications;Agarwal,2000

2. Sharp upper and lower bounds on the length of general Davenport–Schinzel sequences;Agarwal;Journal of Combinatorial Theory, Series A,1989

3. On the distribution of the length of the longest increasing subsequence of random permutations;Baik;Journal of the American Mathematical Society,1999

4. The height of a random partial order: concentration of measure;Bollobás;The Annals of Applied Probability,1992

5. A polynomial bound for untangling geometric planar graphs;Bose;Discrete and Computational Geometry,2009

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1. Untangling circular drawings: Algorithms and complexity;Computational Geometry;2023-04

2. Dual Circumference and Collinear Sets;Discrete & Computational Geometry;2022-09-12

3. Every Collinear Set in a Planar Graph is Free;Discrete & Computational Geometry;2020-01-17

4. Drawing Planar Graphs with Many Collinear Vertices;Lecture Notes in Computer Science;2016

5. The Utility of Untangling;Lecture Notes in Computer Science;2015
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