Mathematics – Metric Geometry
Scientific paper
2003-06-27
Discrete and Computational Geometry, Volume 34, Number 3, (2005), 381--390.
Mathematics
Metric Geometry
9 pages, 7.eps pictures in color, abstract to apper in CCCG03
Scientific paper
We completely describe the structure of the connected components of
transversals to a collection of n line segments in R^3. We show that n>2
arbitrary line segments in R^3 admit 0, 1, ..., n or infinitely many line
transversals. In the latter case, the transversals form up to n connected
components.
Bronnimann Herve
Everett Hazel
Lazard Sylvain
Sottile Frank
Whitesides Sue
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