R-S correspondence for the Hyper-octahedral group of type \(B_n\) - A different approach
In this paper we develop a Robinson Schensted algorithm for the hyperoctahedral group of type \(B_n\) on partitions of \((\frac{1}{2}r(r+1)+2n)\) whose \(2-\)core is \(\delta_r, \ r \geq 0\) where \(\delta_r\) is the partition with parts \((r,r-1,\ldots,0)\). We derive some combinatorial properties...
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Lugansk National Taras Shevchenko University
2018
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| Online Zugang: | https://admjournal.luguniv.edu.ua/index.php/adm/article/view/837 |
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admjournalluguniveduua-article-8372018-03-21T11:52:32Z R-S correspondence for the Hyper-octahedral group of type \(B_n\) - A different approach Parvathi, M. Sivakumar, B. Tamilselvi, A. Robinson Schensted correspondence,Hyperoctahedral group of type \(B_n\), Domino tableau 05E10, 20C30 In this paper we develop a Robinson Schensted algorithm for the hyperoctahedral group of type \(B_n\) on partitions of \((\frac{1}{2}r(r+1)+2n)\) whose \(2-\)core is \(\delta_r, \ r \geq 0\) where \(\delta_r\) is the partition with parts \((r,r-1,\ldots,0)\). We derive some combinatorial properties associated with this correspondence. Lugansk National Taras Shevchenko University 2018-03-21 Article Article Peer-reviewed Article application/pdf https://admjournal.luguniv.edu.ua/index.php/adm/article/view/837 Algebra and Discrete Mathematics; Vol 6, No 1 (2007) 2415-721X 1726-3255 en https://admjournal.luguniv.edu.ua/index.php/adm/article/view/837/368 Copyright (c) 2018 Algebra and Discrete Mathematics |
| institution |
Algebra and Discrete Mathematics |
| baseUrl_str |
|
| datestamp_date |
2018-03-21T11:52:32Z |
| collection |
OJS |
| language |
English |
| topic |
Robinson Schensted correspondence,Hyperoctahedral group of type \(B_n\) Domino tableau 05E10 20C30 |
| spellingShingle |
Robinson Schensted correspondence,Hyperoctahedral group of type \(B_n\) Domino tableau 05E10 20C30 Parvathi, M. Sivakumar, B. Tamilselvi, A. R-S correspondence for the Hyper-octahedral group of type \(B_n\) - A different approach |
| topic_facet |
Robinson Schensted correspondence,Hyperoctahedral group of type \(B_n\) Domino tableau 05E10 20C30 |
| format |
Article |
| author |
Parvathi, M. Sivakumar, B. Tamilselvi, A. |
| author_facet |
Parvathi, M. Sivakumar, B. Tamilselvi, A. |
| author_sort |
Parvathi, M. |
| title |
R-S correspondence for the Hyper-octahedral group of type \(B_n\) - A different approach |
| title_short |
R-S correspondence for the Hyper-octahedral group of type \(B_n\) - A different approach |
| title_full |
R-S correspondence for the Hyper-octahedral group of type \(B_n\) - A different approach |
| title_fullStr |
R-S correspondence for the Hyper-octahedral group of type \(B_n\) - A different approach |
| title_full_unstemmed |
R-S correspondence for the Hyper-octahedral group of type \(B_n\) - A different approach |
| title_sort |
r-s correspondence for the hyper-octahedral group of type \(b_n\) - a different approach |
| description |
In this paper we develop a Robinson Schensted algorithm for the hyperoctahedral group of type \(B_n\) on partitions of \((\frac{1}{2}r(r+1)+2n)\) whose \(2-\)core is \(\delta_r, \ r \geq 0\) where \(\delta_r\) is the partition with parts \((r,r-1,\ldots,0)\). We derive some combinatorial properties associated with this correspondence. |
| publisher |
Lugansk National Taras Shevchenko University |
| publishDate |
2018 |
| url |
https://admjournal.luguniv.edu.ua/index.php/adm/article/view/837 |
| work_keys_str_mv |
AT parvathim rscorrespondenceforthehyperoctahedralgroupoftypebnadifferentapproach AT sivakumarb rscorrespondenceforthehyperoctahedralgroupoftypebnadifferentapproach AT tamilselvia rscorrespondenceforthehyperoctahedralgroupoftypebnadifferentapproach |
| first_indexed |
2025-12-02T15:28:08Z |
| last_indexed |
2025-12-02T15:28:08Z |
| _version_ |
1850411900869804033 |