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Search results for “geometry”

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66 results

IMO 2023

2026Problem sheet

64th International Mathematical Olympiad. Chiba, Japan, 2023.
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IMO 2014

2026Problem sheet

55th International Mathematical Olympiad. Cape Town, South Africa, 2014.
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IMO 2020

2026Problem sheet

61st International Mathematical Olympiad, 2020.
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IMO 2025

2026Problem sheet

66th International Mathematical Olympiad. Sunshine Coast, 2025.
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@sean_cotner

NSF Research Fellow and postdoc at the University of Bonn. Previously an NSF Research Fellow and Postdoctoral Assistant Professor at the University of Michigan, and before that a graduate student at Stanford, advised by Brian Conrad. Interested in arithmetic geometry, algebraic groups (broadly construed), and integral questions connected to the local Langlands program.

IMO 2010

2026Problem sheet

51st International Mathematical Olympiad, 2010.
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IMO 2011

2026Problem sheet

52nd International Mathematical Olympiad. Amsterdam, 2011.
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IMO 2017

2026Problem sheet

58th International Mathematical Olympiad. Rio de Janeiro, Brazil, 2017.
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IMO 2021

2026Problem sheet

62nd International Mathematical Olympiad, 2021.
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IMO 2022

2026Problem sheet

63rd International Mathematical Olympiad. Oslo, 2022.
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IMO 2024

2026Problem sheet

65th International Mathematical Olympiad, 2024.
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A curiosity: “supersmooth” varieties

Theory

A rigidity condition on schemes, strictly stronger than smoothness, introduced with examples and a look at where it fails to be geometric — no known application, just a curiosity.
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An example of a non-reduced Picard scheme

Theory

An example, due to Serre, of a smooth projective surface in positive characteristic whose Picard scheme fails to be reduced, worked out via the two governing dimension inequalities.
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Some examples of algebraic groups

Theory

Two pathological phenomena for algebraic groups over general bases — a group degenerating between the multiplicative and additive group across a DVR, and a non-affine identity component — built as centralizers in SL_n.

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The Steinberg Representation

Theory

An introduction to the Steinberg representation of a finite group of Lie type — its alternating-sum construction from parabolic inductions, worked out explicitly for SL_2.

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