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20152024
most citedVariations on Sidorenko's conjecture in tournaments

1 citations · 2 across the 7 of their papers we have counts for

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math.CO20241 cited

Variations on Sidorenko's conjecture in tournaments

Jacob Fox, Zoe Himwich, Nitya Mani +1

We study variants of Sidorenko's conjecture in tournaments, where new phenomena arise that do not have clear analogues in the setting of undirected graphs. We first consider orient…

math.CO2023

On sum-intersecting families of positive integers

Aaron Berger, Nitya Mani

We study the following natural arithmetic question regarding intersecting families: how large can a family of subsets of integers from be such that, for every pai…

math.CO2022

A note on directed analogues of the Sidorenko and forcing conjectures

Jacob Fox, Zoe Himwich, Nitya Mani +1

We study analogues of Sidorenko's conjecture and the forcing conjecture in oriented graphs, showing that natural variants of these conjectures in directed graphs are equivalent to…

math.CO2022

On the number of error correcting codes

Dingding Dong, Nitya Mani, Yufei Zhao

We show that for a fixed , the number of -ary -error correcting codes of length is at most for all $t \leq (1 - q^{-1})n - C_q\sqrt{n \log n}…

math.CO2022

Extremal results on feedback arc sets in digraphs

Jacob Fox, Zoe Himwich, Nitya Mani

A directed graph is oriented if it can be obtained by orienting the edges of a simple, undirected graph. For an oriented graph , let denote the size of a minimum feedback…

math.CO20211 cited

Making an -Free Graph -Colorable

Jacob Fox, Zoe Himwich, Nitya Mani

We study the following question: how few edges can we delete from any -free graph on vertices in order to make the resulting graph -colorable? It turns out that various c…