Geometry of per-alternate triangular matrices

In this talk, we study objective adjacency invariant maps on peralternate upper triangular matrices over an arbitrary field . Contrary to those on full matrices. It is found that such maps not only carry rank-2 matrices to rank-2 matrices, but may also fix all rank-2 matrices.

Bibliographic Details
Main Author: Kiam, H.K.
Format: Conference or Workshop Item
Language:English
Published: 2014
Subjects:
Online Access:http://eprints.um.edu.my/11384/1/0001.pdf
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author Kiam, H.K.
author_facet Kiam, H.K.
author_sort Kiam, H.K.
collection UM
description In this talk, we study objective adjacency invariant maps on peralternate upper triangular matrices over an arbitrary field . Contrary to those on full matrices. It is found that such maps not only carry rank-2 matrices to rank-2 matrices, but may also fix all rank-2 matrices.
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spelling um.eprints-113842014-12-18T03:05:04Z http://eprints.um.edu.my/11384/ Geometry of per-alternate triangular matrices Kiam, H.K. HA Statistics In this talk, we study objective adjacency invariant maps on peralternate upper triangular matrices over an arbitrary field . Contrary to those on full matrices. It is found that such maps not only carry rank-2 matrices to rank-2 matrices, but may also fix all rank-2 matrices. 2014-08 Conference or Workshop Item PeerReviewed application/pdf en http://eprints.um.edu.my/11384/1/0001.pdf Kiam, H.K. (2014) Geometry of per-alternate triangular matrices. In: 19th Conference of the International Linear Algebra Society, 06-09 Aug 2014, Seoul, Korea.
spellingShingle HA Statistics
Kiam, H.K.
Geometry of per-alternate triangular matrices
title Geometry of per-alternate triangular matrices
title_full Geometry of per-alternate triangular matrices
title_fullStr Geometry of per-alternate triangular matrices
title_full_unstemmed Geometry of per-alternate triangular matrices
title_short Geometry of per-alternate triangular matrices
title_sort geometry of per alternate triangular matrices
topic HA Statistics
url http://eprints.um.edu.my/11384/1/0001.pdf
work_keys_str_mv AT kiamhk geometryofperalternatetriangularmatrices