We exhibit examples of pairs (X, D) where X is a smooth projective variety and D is an anticanonical reduced simple normal crossing divisor such that the deformations of (X, D) are obstructed. These examples are constructed via toric geometry.

Felten, S., Petracci, A., Robins, S. (2023). Deformations of log Calabi–Yau pairs can be obstructed. MATHEMATICAL RESEARCH LETTERS, 30(5), 1357-1374 [10.4310/MRL.2023.V30.N5.A3].

Deformations of log Calabi–Yau pairs can be obstructed

Andrea Petracci
;
2023

Abstract

We exhibit examples of pairs (X, D) where X is a smooth projective variety and D is an anticanonical reduced simple normal crossing divisor such that the deformations of (X, D) are obstructed. These examples are constructed via toric geometry.
2023
Felten, S., Petracci, A., Robins, S. (2023). Deformations of log Calabi–Yau pairs can be obstructed. MATHEMATICAL RESEARCH LETTERS, 30(5), 1357-1374 [10.4310/MRL.2023.V30.N5.A3].
Felten, Simon; Petracci, Andrea; Robins, Sharon
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11585/865365
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