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Daniel Altman, On an arithmetic Sidorenko conjecture, and a question of Alon

February 22 Wednesday @ 5:00 PM - 6:00 PM KST

Zoom ID: 224 221 2686 (ibsecopro)

Let $G=\mathbb{F}_p^n$. Which systems of linear equations $\Psi$ have the property that amongst all subsets of $G$ of fixed density, random subsets minimise the number of solutions to $\Psi$? This is an arithmetic analogue of a well-known conjecture of Sidorenko in graph theory, which has remained open and of great interest since the 1980s. We will discuss some recent results along these lines, with particular focus on some of the ideas behind a negative answer to a related question of Alon.


February 22 Wednesday
5:00 PM - 6:00 PM KST
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Zoom ID: 224 221 2686 (ibsecopro)


Joonkyung Lee (이준경)
IBS 이산수학그룹 Discrete Mathematics Group
기초과학연구원 수리및계산과학연구단 이산수학그룹
대전 유성구 엑스포로 55 (우) 34126
IBS Discrete Mathematics Group (DIMAG)
Institute for Basic Science (IBS)
55 Expo-ro Yuseong-gu Daejeon 34126 South Korea
E-mail: dimag@ibs.re.kr, Fax: +82-42-878-9209
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