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Mutations of noncommutative crepant resolutions: Applications to Calabi-Yau complete intersections | HackerNoon

Authors: (1) Wahei Hara; (2) Yuki Hirano. Table of Links 5. Applications to Calabi-Yau complete intersections Proposition 5.1. The restriction of (5.F are equivalences. for derived factorization categories is an equivalence by Theorem A.5. The following shows that the equivalences of magic windows generating the group action (5.D) correspond to mutation functors between noncommutative matrix factorizations. where the first isomorphism follows from Lemma A.6. This finishes the proof. The following is a generalization of [KO,

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Mutations of noncommutative crepant resolutions: Appendix B. List of Notation

:::info Authors: (1) Wahei Hara; (2) Yuki Hirano. ::: Table of Links Abstract and Intro Exchanges and Mutations of modifying modules Quasi-symmetric representation and GIT quotient Main results Applications to Calabi-Yau complete intersections Appendix A. Matrix factorizations Appendix B. List of Notation References Appendix B. List of Notation :::info This paper is available on arxiv under CC0 1.0 DEED license. :::

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