Pages that link to "Item:Q701792"
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The following pages link to No Helly theorem for stabbing translates by lines in \(\mathbb{R}^3\) (Q701792):
Displaying 15 items.
- The number of holes in the union of translates of a convex set in three dimensions (Q512258) (← links)
- Lines pinning lines (Q629835) (← links)
- Pinning a line by balls or ovaloids in \(\mathbb R^{3}\) (Q629845) (← links)
- The Katchalski-Lewis transversal problem in \(\mathbb R^{n}\) (Q878386) (← links)
- The \(T(4)\) property of families of unit disks (Q1001429) (← links)
- On the transversal number and VC-dimension of families of positive homothets of a convex body (Q1045145) (← links)
- Lower bounds to Helly numbers of line transversals to disjoint congruent balls (Q1760398) (← links)
- Helly numbers of acyclic families (Q2445970) (← links)
- Line transversals to disjoint balls (Q2482193) (← links)
- Helly-type theorems for line transversals to disjoint unit balls (Q2482201) (← links)
- Partition of the space into translates of a helix (Q2764590) (← links)
- Lower bounds for pinning lines by balls (extended abstract) (Q2851518) (← links)
- Inflating balls is NP-hard (Q2893458) (← links)
- Some Discrete Properties of the Space of Line Transversals to Disjoint Balls (Q5188768) (← links)
- Some new results on geometric transversals (Q6624172) (← links)
