Arrangements of ideal type are inductively free release_rev_b49c6f26-b457-4f38-bc05-861680654f11

by Michael Cuntz, Gerhard Roehrle, Anne Schauenburg

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Extending earlier work by Sommers and Tymoczko, in 2016 Abe, Barakat, Cuntz, Hoge, and Terao established that each arrangement of ideal type A_I stemming from an ideal I in the set of positive roots of a reduced root system is free. Recently, Röhrle showed that a large class of the A_I satisfy the stronger property of inductive freeness and conjectured that this property holds for all A_I. In this article, we confirm this conjecture.
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Type  article
Stage   submitted
Date   2019-01-31
Version   v2
Language   en ?
arXiv  1711.09760v2
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Revision: b49c6f26-b457-4f38-bc05-861680654f11