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Originalsprache | Englisch |
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Publikationsstatus | Elektronisch veröffentlicht (E-Pub) - 7 März 2023 |
Abstract
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2023.
Publikation: Arbeitspapier/Preprint › Preprint
}
TY - UNPB
T1 - Torsion in Griffiths Groups
AU - Alexandrou, Theodosis
N1 - 25 pages
PY - 2023/3/7
Y1 - 2023/3/7
N2 - We show that for any integer \(n\geq2\) there is a smooth complex projective variety \(X\) of dimension \(5\) whose third Griffiths group \(\text{Griff}^{3}(X)\) contains infinitely many torsion elements of order \(n\). This generalises a recent theorem of Schreieder who proved the result for \(n=2\).
AB - We show that for any integer \(n\geq2\) there is a smooth complex projective variety \(X\) of dimension \(5\) whose third Griffiths group \(\text{Griff}^{3}(X)\) contains infinitely many torsion elements of order \(n\). This generalises a recent theorem of Schreieder who proved the result for \(n=2\).
KW - math.AG
KW - 14C25, 14J28
M3 - Preprint
BT - Torsion in Griffiths Groups
ER -