B. Ábrego

most cited3--symmetric and 3--decomposable drawings of

K_{n}

(extended version)

1 citations · 2 across the 3 of their papers we have counts for

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math.CO2008★ 1 cited

An inequality for Kruskal-Macaulay functions

Bernardo M. Ábrego, Silvia Fernández-Merchant, Bernardo Llano

Given integers $k \geq 1$ and $n \geq 0$ , there is a unique way of writing $n$ as $n = (k n _{k}) + (k - 1 n _{k - 1}) + ... + (1 n _{1})$ so that $0 \leq n_{1} < ... < n_{k - 1} < n_{k}$ …

math.CO2008★ 1 cited

3--symmetric and 3--decomposable drawings of $K_{n}$ (extended version)

B. Ábrego, M. Cetina, S. Fernández--Merchant +2

Even the most superficial glance at the vast majority of crossing-minimal geometric drawings of $K_{n}$ reveals two hard-to-miss features. First, all such drawings appear to be 3-fol…

math.CO2007

On 3-decomposable geometric drawings of $K_{n}$

Bernardo Abrego, Silvia Fernandez-Merchant, Jesus Leanos +1

The point sets of all known optimal rectilinear drawings of $K_{n}$ share an unmistakeable clustering property, the so--called {\em 3--decomposability}. It is widely believed that th…

An inequality for Kruskal-Macaulay functions

3--symmetric and 3--decomposable drawings of Kn​ (extended version)

On 3-decomposable geometric drawings of Kn​

3--symmetric and 3--decomposable drawings of $K_{n}$ (extended version)

On 3-decomposable geometric drawings of $K_{n}$