activity
20072024
most citedA generalization of Tverberg's Theorem

12 citations · 31 across the 8 of their papers we have counts for

collaborators

8 papers

cs.DM2024

Interval Posets and Polygon Dissections

Eli Bagno, Estrella Eisenberg, Shulamit Reches +1

The Interval poset of a permutation is an effective way of capturing all the intervals of the permutation and the inclusions between them and was introduced recently by Tenner. Thi…

math.CO2023

Blockwise simple permutations

Eli Bagno, Estrella Eisenberg, Shulamit Reches +1

A permutation is called {\it {block-wise simple}} if it contains no interval of the form or . We present this new set of permutations and explore s…

math.CO2020★ 1 cited

Counting King Permutations on the Cylinder

Eli Bagno, Estrella Eisenberg, Shulamit Reches +1

We call a permutation a {\em cylindrical king permutation} if for each and . We present some results…

math.CO2019★ 3 cited

Separators - a new statistic for permutations

Eli Bagno, Estrella Eisenberg, Shulamit Reches +1

A digit in a permutation is defined to be a separator of if by omitting it from we get a new block. In this work we introduce a new st…

math.CO2019★ 6 cited

On the poset of King-Non-Attacking permutations

Eli Bagno, Estrella Eisenberg, Shulamit Reches +1

A king-non-attacking permutation is a permutation such that for each . We investigate the structure of the poset of these perm…

math.CO2017

On two-sided gamma-positivity for simple permutations

Ron M. Adin, Eli Bagno, Estrella Eisenberg +2

Gessel conjectured that the two-sided Eulerian polynomial, recording the common distribution of the descent number of a permutation and that of its inverse, has non-negative intege…