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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.
6
votes
A Min Max problem for graphs? Is it well-known?
I was thinking, that has a name, that has a name, and mathoverflow knew it, it was on the related column on the right. The invariant is often called the bandwidth of a graph. As Professor Rivin alread …
3
votes
Erdos-Szekeres in high dimensions
Andrew Suk gives new bounds for general d and a pretty good bound for d=3
http://arxiv.org/abs/1305.5934
8
votes
3
answers
1k
views
Erdos-Szekeres in high dimensions
All the point sets in this post are in general position. A set of points in $R^d$ is in general position if every $k+1$ points are affinely independent for $k \le d$. If the set contains at least $d+1 …
12
votes
3
answers
2k
views
Mnev's universality corollaries, quantitative versions?
Mnev's universality theorem claims that any semialgebraic set is the realization space of some oriented matroid. Moreover, the rank of the or matroid can be prescribed in advance.
1.-Are there intere …
1
vote
1
answer
1k
views
Applications of ham sandwich type results. References? A general principle?
Lately there has been a lot of interest on applications of the ham sandwich theorem and related results. There is a bunch of lecture notes and surveys that touch upon the subject. I dont know of any t …
18
votes
2
answers
980
views
A direct proof of the Harer-Zagier recursion enumerating the ways to paste a 2n-gon to get a...
In a 1986 paper, Harer and Zagier proved the recursion:
$$(n+1)e(g,n)=(4n-2)e(g,n-1)+(2n-1)(n-1)(2n-3)e(g-1,n-2)$$
where e(g,n) is the number of ways of grouping sides $S_1...S_{2n}$ of a 2n-gon int …