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Enumerative combinatorics, graph theory, order theory, posets, matroids, designs and other discrete structures. It also includes algebraic, analytic and probabilistic combinatorics.

4 votes
3 answers
558 views

Can anyone suggest a text on polyhedral theory?

Can anyone suggest a text on polyhedral theory? Particularly on increasing the number of faces under projections. 0,1 polytopes
5 votes
1 answer
407 views

What is the LP gap of vertex cover in planar graphs?

What is the LP gap of vertex cover in planar graphs? The LP I refer to is min $\sum_{e \in E } c_e x_e \ \ $ subject to $ \ \ x_v + x_u \geq 1 \ \ \ \forall uv \in E $ $ c_e \geq 0 $ are c …
Hao S's user avatar
  • 111
1 vote
1 answer
75 views

Given a vertex $u$ (of bounded degree $k$) and another vertex $v$ in a planar graph, what is...

Given a vertex $u$ (of bounded degree $k$) and another vertex $v$ in a planar graph $G$, what is the smallest number of "curves" in the plane drawn from $u$ to $v$ such that no $u$--$v$ path in $G$ i …
Hao S's user avatar
  • 111
1 vote
0 answers
42 views

What lower bounds are known for pair crossing number and related questions in multigraphs?

So in terms of crossing number https://arxiv.org/pdf/1808.10480 gives a lower bound of $O(e^{2.5}/n^{1.5})$ for multigraphs with no face of length 2 with no node contained inside. What do we know abo …
Hao S's user avatar
  • 111