Seminar
| Parent Program: | |
|---|---|
| Location: | SLMath: Online/Virtual |
To participate in this seminar, please register here: https://www.msri.org/seminars/25206
Keywords and Mathematics Subject Classification (MSC)
Primary Mathematics Subject Classification
No Primary AMS MSC
Secondary Mathematics Subject Classification
No Secondary AMS MSC
Construction Of A Structure Whose Grothendieck Ring Has Finite Characteristic
To participate in this seminar, please register here: https://www.msri.org/seminars/25206
Abstract:
Grothendieck rings were introduced in model theory in the early 2000s. Roughly speaking, to each structure $M$ one associate a ring, called the Grothendieck ring whose elements are (formal differences of) definable sets modulo definable bijection, addition and multiplication reflecting disjoint union and Cartesian product.In this talk, we illustrate general ideas that can be used to construct, given a prechosen ring $R$, a structure that admits $R$ as its Grothendieck ring. We will apply these ideas to the case of $R=\Z[X]/N\Z$.
Construction Of A Structure Whose Grothendieck Ring Has Finite Characteristic
| H.264 Video | 25436_28994_8671_Construction_of_a_Structure_Whose_Grothendieck_Ring_has_Finite_Characteristic.mp4 |