Tokyo Journal of Mathematics
- Tokyo J. Math.
- Advance publication (2019), 6 pages.
On the Motive of Ito--Miura--Okawa--Ueda Calabi--Yau Threefolds
Ito, Miura, Okawa and Ueda have constructed a pair of Calabi--Yau threefolds $X$ and $Y$ that are L-equivalent and derived equivalent, but not stably birational. We complete the picture by showing that $X$ and $Y$ have isomorphic Chow motives.
Tokyo J. Math., Advance publication (2019), 6 pages.
First available in Project Euclid: 24 August 2019
Permanent link to this document
Primary: 14C15: (Equivariant) Chow groups and rings; motives
Secondary: 14C25: Algebraic cycles 14C30: Transcendental methods, Hodge theory [See also 14D07, 32G20, 32J25, 32S35], Hodge conjecture
LATERVEER, Robert. On the Motive of Ito--Miura--Okawa--Ueda Calabi--Yau Threefolds. Tokyo J. Math., advance publication, 24 August 2019. https://projecteuclid.org/euclid.tjm/1566612093