Birational Chow–Künneth Decompositions
| Authors | |
|---|---|
| Publication date | 2016 |
| Journal | Pure and Applied Mathematics Quarterly |
| Volume | Issue number | 12 | 1 |
| Pages (from-to) | 105-140 |
| Organisations |
|
| Abstract | We study the notion of a birational Chow–Künneth decomposition, which is essentially a decomposition of the integral birational motive of a variety. The existence of a birational Chow– Künneth decomposition is a stably birational invariant. We show that a birational Chow–Künneth decompostion exists for the following varieties: (a) Jacobian variety; (b) Hilbert scheme of points on a K3 surface and (c) The variety of lines on a stably rational cubic threefold or a stably rational cubic fourfold. |
| Document type | Article |
| Language | English |
| Published at |
https://doi.org/10.4310/PAMQ.2016.v12.n1.a4
(Final published version)
|
| Other links | |
| Downloads |
Birational Chow–Künneth Decompositions
(Final published version)
|
| Permalink to this page | |