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math.AP2023
Sharp quantitative stability of the Brunn-Minkowski inequality
Alessio Figalli, Peter van Hintum, Marius Tiba
The Brunn-Minkowski inequality states that for bounded measurable sets and in , we have . Also, equality holds if and on…
math.FA2023
Random Translates in Minkowski Sums
Paul Balister, Bela Bollobas, Imre Leader +1
Suppose that and are sets in , and we form the sumset of with random points of . Given the volumes of and , how should we choose them to min…
math.CO2023★ 1 cited
On Ruzsa's discrete Brunn-Minkowski conjecture
Peter van Hintum, Peter Keevash, Marius Tiba
We prove a conjecture by Ruzsa from 2006 on a discrete version of the Brunn-Minkowski inequality, stating that for any and with not contained in…