Connectivity graphs of uncertainty regions

Computer Science – Computational Geometry

Scientific paper

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26 pages, 15 figures, full version of extended abstract that is to appear in ISAAC 2010. (Modification: added full appendix wi

Scientific paper

We study a generalization of the well known bottleneck spanning tree problem called "Best Case Connectivity with Uncertainty": Given a family of geometric regions, choose one point per region, such that the length of the longest edge in a spanning tree of a disc intersection graph is minimized. We show that this problem is NP-hard even for very simple scenarios such as line segments and squares. We also give exact and approximation algorithms for the case of line segments and unit discs respectively.

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