Yet again on two examples by Iyama and Yoshino
Daniele Faenzi (LMAP)
TL;DR
This paper provides a straightforward proof of the classification of rigid maximal Cohen-Macaulay modules on Veronese embeddings in projective space, simplifying previous complex arguments.
Contribution
It offers an elementary proof of Iyama-Yoshino's classification, making the results more accessible and easier to understand.
Findings
Elementary proof of classification provided
Simplifies previous complex arguments
Focuses on Veronese embeddings in P9
Abstract
We give an elementary proof of Iyama-Yoshino's classification of rigid MCM modules on Veronese embeddings in P9.
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Taxonomy
TopicsAlgebraic structures and combinatorial models · Advanced Algebra and Geometry · Advanced Topics in Algebra