Transformation of three crystallographic groups with matrix presentation into polycyclic / Nurain Mieza Mahirah Mohd Sarip, Siti Nuraishah Muhktar and Ani Ayuni Zainal
A Bieberbach group is a torsion free crystallographic group that represents an extension of a free abelian lattice group by a finite point group. This research began by taking the group offered in the Crystallographic Algorithms and Tables (CARAT) package, which is in the matrix form. These groups a...
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| Format: | Student Project |
| Language: | en |
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2023
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| Online Access: | https://ir.uitm.edu.my/id/eprint/83549/1/83549.pdf https://ir.uitm.edu.my/id/eprint/83549/ |
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| author | Mohd Sarip, Nurain Mieza Mahirah Muhktar, Siti Nuraishah Zainal, Ani Ayuni |
| author_facet | Mohd Sarip, Nurain Mieza Mahirah Muhktar, Siti Nuraishah Zainal, Ani Ayuni |
| author_sort | Mohd Sarip, Nurain Mieza Mahirah |
| building | Tun Abdul Razak Library |
| collection | Institutional Repository |
| content_provider | Universiti Teknologi Mara |
| content_source | UiTM Institutional Repository |
| continent | Asia |
| country | Malaysia |
| description | A Bieberbach group is a torsion free crystallographic group that represents an extension of a free abelian lattice group by a finite point group. This research began by taking the group offered in the Crystallographic Algorithms and Tables (CARAT) package, which is in the matrix form. These groups are shown to be polycyclic. |
| format | Student Project |
| id | my.uitm.ir-83549 |
| institution | Universiti Teknologi Mara |
| language | en |
| publishDate | 2023 |
| record_format | eprints |
| spelling | my.uitm.ir-835492023-09-14T04:58:24Z https://ir.uitm.edu.my/id/eprint/83549/ Transformation of three crystallographic groups with matrix presentation into polycyclic / Nurain Mieza Mahirah Mohd Sarip, Siti Nuraishah Muhktar and Ani Ayuni Zainal Mohd Sarip, Nurain Mieza Mahirah Muhktar, Siti Nuraishah Zainal, Ani Ayuni Mathematical statistics. Probabilities A Bieberbach group is a torsion free crystallographic group that represents an extension of a free abelian lattice group by a finite point group. This research began by taking the group offered in the Crystallographic Algorithms and Tables (CARAT) package, which is in the matrix form. These groups are shown to be polycyclic. 2023 Student Project NonPeerReviewed text en https://ir.uitm.edu.my/id/eprint/83549/1/83549.pdf Transformation of three crystallographic groups with matrix presentation into polycyclic / Nurain Mieza Mahirah Mohd Sarip, Siti Nuraishah Muhktar and Ani Ayuni Zainal. (2023) [Student Project] (Unpublished) |
| spellingShingle | Mathematical statistics. Probabilities Mohd Sarip, Nurain Mieza Mahirah Muhktar, Siti Nuraishah Zainal, Ani Ayuni Transformation of three crystallographic groups with matrix presentation into polycyclic / Nurain Mieza Mahirah Mohd Sarip, Siti Nuraishah Muhktar and Ani Ayuni Zainal |
| title | Transformation of three crystallographic groups with matrix presentation into polycyclic / Nurain Mieza Mahirah Mohd Sarip, Siti Nuraishah Muhktar and Ani Ayuni Zainal |
| title_full | Transformation of three crystallographic groups with matrix presentation into polycyclic / Nurain Mieza Mahirah Mohd Sarip, Siti Nuraishah Muhktar and Ani Ayuni Zainal |
| title_fullStr | Transformation of three crystallographic groups with matrix presentation into polycyclic / Nurain Mieza Mahirah Mohd Sarip, Siti Nuraishah Muhktar and Ani Ayuni Zainal |
| title_full_unstemmed | Transformation of three crystallographic groups with matrix presentation into polycyclic / Nurain Mieza Mahirah Mohd Sarip, Siti Nuraishah Muhktar and Ani Ayuni Zainal |
| title_short | Transformation of three crystallographic groups with matrix presentation into polycyclic / Nurain Mieza Mahirah Mohd Sarip, Siti Nuraishah Muhktar and Ani Ayuni Zainal |
| title_sort | transformation of three crystallographic groups with matrix presentation into polycyclic / nurain mieza mahirah mohd sarip, siti nuraishah muhktar and ani ayuni zainal |
| topic | Mathematical statistics. Probabilities |
| url | https://ir.uitm.edu.my/id/eprint/83549/1/83549.pdf https://ir.uitm.edu.my/id/eprint/83549/ |
| url_provider | http://ir.uitm.edu.my/ |