Gwenaël Joret, Piotr Micek, Veit Wiechert
Published 2016-12-22Version 1
We prove that every planar poset $P$ of height $h$ has dimension at most $192h + 96$. This improves on previous exponential bounds and is best possible up to a constant factor.
The queue-number of planar posets
Planar Posets that are Accessible from Below Have Dimension at Most 6
An improved constant factor for the unit distance problem
![QR code for arXiv:1612.07540 [math.CO]](http://oss.arxitics.com/images/favicon.svg)