Identifying Partitions with maximum commuting orbit $Q=(u,u-r)$
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| Format: | Preprint |
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2024
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| _version_ | 1866913588524875776 |
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| author | Boij, Mats Iarrobino, Anthony Khatami, Leila |
| author_facet | Boij, Mats Iarrobino, Anthony Khatami, Leila |
| contents | The authors here show that the partition $P_{k,l}(Q)$ in the table $\mathcal T(Q)$ of partitions having maximal nilpotent commutator a given stable partition $Q$, defined in [IKVZ2], is identical to the analogous partition $P_{k,l}^Q$ defined by the authors in [BIK] using the Burge correspondence. |
| format | Preprint |
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arxiv_https___arxiv_org_abs_2411_18340 |
| institution | arXiv |
| publishDate | 2024 |
| record_format | arxiv |
| spellingShingle | Identifying Partitions with maximum commuting orbit $Q=(u,u-r)$ Boij, Mats Iarrobino, Anthony Khatami, Leila Commutative Algebra Algebraic Geometry Combinatorics Rings and Algebras 15A27 (Primary) 05A17, 13E10, 14A05, 15A20 (Secondary) The authors here show that the partition $P_{k,l}(Q)$ in the table $\mathcal T(Q)$ of partitions having maximal nilpotent commutator a given stable partition $Q$, defined in [IKVZ2], is identical to the analogous partition $P_{k,l}^Q$ defined by the authors in [BIK] using the Burge correspondence. |
| title | Identifying Partitions with maximum commuting orbit $Q=(u,u-r)$ |
| topic | Commutative Algebra Algebraic Geometry Combinatorics Rings and Algebras 15A27 (Primary) 05A17, 13E10, 14A05, 15A20 (Secondary) |
| url | https://arxiv.org/abs/2411.18340 |