Colloquium

The weekly colloquium features a talk by an invited speaker. Topics vary and include all areas of mathematics.

Unless otherwise noted, the colloquium takes place on Tuesdays, 14:00 in room 614, 6’th floor of the Science and Education Building. For further details, please contact the colloquium coordinator, Dr. Adam Dor-On.

Colloquium: Tuesday January 3, 2023. Speaker: Arseny Shur (Ural Federal University). Title: “Words separation problem and short identities in semigroups and groups”.

Our next Math colloquium talk will be in person next week on the 3rd of January, in room 614, Science & Education building. A zoom link for our meetings is: https://us02web.zoom.us/j/83337601824 Speaker : Arseny Shur (Ural Federal University) Date : Tuesday, 3rd of January, 2023. Time…
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Colloquium: Tuesday, December 13, 2022. Speaker: Michael Farber (Queen Mary – University of London). Title: “Topological challenges of robotics”.

Our next Math colloquium talk will be next week on the 13th of December, in room 614, Science & Education building. The zoom link for the meetings is: https://us02web.zoom.us/j/83337601824 Speaker: Michael Farber (Queen Mary College – University of London) Date: Tuesday, 13th of December, 2022…
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Colloquium: Tuesday, November 29, 2022. Speaker: Eitan Sayag (Ben-Gurion University). Title: “Some new Qualitative and Quantitative results in Harmonic analysis on Spherical spaces”.

Our next Math colloquium talk will be on Tuesday the 29th of November, in room 614, Science & Education building. Speaker: Eitan Sayag (Ben-Gurion University) Date: Tuesday, November 29th, 2022 Time: 14:00 Title: Some new Qualitative and Quantitative results in…
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Colloquium: Tuesday, May 24, 2022. Speaker: Uzi Vishne (Bar-Ilan). Title: “Inclusion-exclusion, partial representations of semigroups, and nonassociative polynomials”.

You are also welcome to join us on Zoom at: https://us02web.zoom.us/j/83337601824 Time: 14:00 Abstract: The dimension of the space of multilinear products of higher commutators is equal to the number of derangements, $[e^{-1}n!]$. Our search for a combinatorial explanation for this…
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