February 7, 2023
2:30PM - 3:25PM
Enarson 354
Add to Calendar
2023-02-07 15:30:00
2023-02-07 16:25:00
Pseudofinite compactifications and additive combinatorics, part II
Title: Pseudofinite compactifications and additive combinatorics, part II
Speaker: Gabe Conant (OSU)
Abstract: In the second of two talks, I will use the work discussed in the first talk to prove a nonabelian analogue of the Bogolyubov–Ruzsa Lemma, which is a fundamental result in additive combinatorics about large subsets of abelian groups. This will include some slight simplifications to the original proof using the language of continuous logic. (The first talk will be treated as a black box, and thus is not required for understanding the second talk.)
URL associated with Seminar: https://research.math.osu.edu/logicseminar/
Enarson 354
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
Add to Calendar
2023-02-07 14:30:00
2023-02-07 15:25:00
Pseudofinite compactifications and additive combinatorics, part II
Title: Pseudofinite compactifications and additive combinatorics, part II
Speaker: Gabe Conant (OSU)
Abstract: In the second of two talks, I will use the work discussed in the first talk to prove a nonabelian analogue of the Bogolyubov–Ruzsa Lemma, which is a fundamental result in additive combinatorics about large subsets of abelian groups. This will include some slight simplifications to the original proof using the language of continuous logic. (The first talk will be treated as a black box, and thus is not required for understanding the second talk.)
URL associated with Seminar: https://research.math.osu.edu/logicseminar/
Enarson 354
Department of Mathematics
math@osu.edu
America/New_York
public
Title: Pseudofinite compactifications and additive combinatorics, part II
Speaker: Gabe Conant (OSU)
Abstract: In the second of two talks, I will use the work discussed in the first talk to prove a nonabelian analogue of the Bogolyubov–Ruzsa Lemma, which is a fundamental result in additive combinatorics about large subsets of abelian groups. This will include some slight simplifications to the original proof using the language of continuous logic. (The first talk will be treated as a black box, and thus is not required for understanding the second talk.)
URL associated with Seminar: https://research.math.osu.edu/logicseminar/
