A Path Algorithm for Affine Kazhdan-Lusztig Polynomials
We develop an algorithm for computing affine Kazhdan-Lusztig polynomials, for all Lie types. This generalizes our previously published algorithm for type A, which in turn is a faster version of an algorithm due to Lascouz, Leclerc and Thibon (proposed in the setting of Hecke algebras of type A, at r...
Saved in:
| Main Authors | , |
|---|---|
| Format | Journal Article |
| Language | English |
| Published |
28.11.2000
|
| Subjects | |
| Online Access | Get full text |
| DOI | 10.48550/arxiv.math/0011245 |
Cover
| Abstract | We develop an algorithm for computing affine Kazhdan-Lusztig polynomials, for
all Lie types. This generalizes our previously published algorithm for type A,
which in turn is a faster version of an algorithm due to Lascouz, Leclerc and
Thibon (proposed in the setting of Hecke algebras of type A, at roots of
unity.) |
|---|---|
| AbstractList | We develop an algorithm for computing affine Kazhdan-Lusztig polynomials, for
all Lie types. This generalizes our previously published algorithm for type A,
which in turn is a faster version of an algorithm due to Lascouz, Leclerc and
Thibon (proposed in the setting of Hecke algebras of type A, at roots of
unity.) |
| Author | Wenzl, Hans Goodman, Frederick M |
| Author_xml | – sequence: 1 givenname: Frederick M surname: Goodman fullname: Goodman, Frederick M – sequence: 2 givenname: Hans surname: Wenzl fullname: Wenzl, Hans |
| BackLink | https://doi.org/10.48550/arXiv.math/0011245$$DView paper in arXiv |
| BookMark | eNrjYmDJy89LZWCQNjTQM7EwNTXQTyyqyCzTy00sydA3MDA0NDIx5WQwd1QIAAooOOak5xdllmTkKqTlFyk4pqVl5qUqeCdWZaQk5un6lBZXlWSmKwTk51Tm5edmJuYU8zCwpgGpVF4ozc2g6OYa4uyhC7YkvqAoMzexqDIeZFk81DJjYtQAAJTlOHE |
| ContentType | Journal Article |
| DBID | AKZ GOX |
| DOI | 10.48550/arxiv.math/0011245 |
| DatabaseName | arXiv Mathematics arXiv.org |
| DatabaseTitleList | |
| Database_xml | – sequence: 1 dbid: GOX name: arXiv.org url: http://arxiv.org/find sourceTypes: Open Access Repository |
| DeliveryMethod | fulltext_linktorsrc |
| ExternalDocumentID | math_0011245 |
| GroupedDBID | AKZ GOX |
| ID | FETCH-arxiv_primary_math_00112453 |
| IEDL.DBID | GOX |
| IngestDate | Wed Jul 23 01:59:29 EDT 2025 |
| IsDoiOpenAccess | true |
| IsOpenAccess | true |
| IsPeerReviewed | false |
| IsScholarly | false |
| Language | English |
| LinkModel | DirectLink |
| MergedId | FETCHMERGED-arxiv_primary_math_00112453 |
| OpenAccessLink | https://arxiv.org/abs/math/0011245 |
| ParticipantIDs | arxiv_primary_math_0011245 |
| PublicationCentury | 2000 |
| PublicationDate | 2000-11-28 |
| PublicationDateYYYYMMDD | 2000-11-28 |
| PublicationDate_xml | – month: 11 year: 2000 text: 2000-11-28 day: 28 |
| PublicationDecade | 2000 |
| PublicationYear | 2000 |
| Score | 2.5763643 |
| SecondaryResourceType | preprint |
| Snippet | We develop an algorithm for computing affine Kazhdan-Lusztig polynomials, for
all Lie types. This generalizes our previously published algorithm for type A,... |
| SourceID | arxiv |
| SourceType | Open Access Repository |
| SubjectTerms | Mathematics - Combinatorics Mathematics - Quantum Algebra Mathematics - Representation Theory |
| Title | A Path Algorithm for Affine Kazhdan-Lusztig Polynomials |
| URI | https://arxiv.org/abs/math/0011245 |
| hasFullText | 1 |
| inHoldings | 1 |
| isFullTextHit | |
| isPrint | |
| link | http://utb.summon.serialssolutions.com/2.0.0/link/0/eLvHCXMwfZzPT8IwFMdfgJMXIxGjKKYarw1dfwx2XIiEqBEOmuy2tN3GSBAMDCP89b51M-Gi17avfWmbvs9L-n0AD9ZXVgtrqDDSUozHghqkZqoD5ttEJpwZ90H21Z-8y6dIRQ24_9XC6M334quqD2y2fYS2vF9SC5eqCU1EhVLOO42q8kGuGFdtcTwSOdM1HgWK8Rmc1oRHwupI2tBIV-cwCMkMbUm4nK8xHc8_CMIiCbMMIY8860Oe6BV92W0PxWJOZuvlvlQL483owN348W00oW6p-LOqDRGXfsS1H-ICWpjDp5dAjPKE0pwJLX2ph54WQcYMw4eS21QOgivo_j1P97_Oazhx6nDPo3x4A61is0t7GCcLc-u26gdZcW6Q |
| linkProvider | Cornell University |
| openUrl | ctx_ver=Z39.88-2004&ctx_enc=info%3Aofi%2Fenc%3AUTF-8&rfr_id=info%3Asid%2Fsummon.serialssolutions.com&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=article&rft.atitle=A+Path+Algorithm+for+Affine+Kazhdan-Lusztig+Polynomials&rft.au=Goodman%2C+Frederick+M&rft.au=Wenzl%2C+Hans&rft.date=2000-11-28&rft_id=info:doi/10.48550%2Farxiv.math%2F0011245&rft.externalDocID=math_0011245 |