CONSTRUCTION OF CODES OVER FINITE GROUPS
When constructing group block codes, there are two things to note. The first is indecomposable code. The second is a parity check matrix. As a result, determining the minimum Hamming distance of group block codes become easy.
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| Institution: | Institut Teknologi Bandung |
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id-itb.:340382019-02-01T15:15:38ZCONSTRUCTION OF CODES OVER FINITE GROUPS Fudrin Matematika Indonesia Final Project INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/34038 When constructing group block codes, there are two things to note. The first is indecomposable code. The second is a parity check matrix. As a result, determining the minimum Hamming distance of group block codes become easy. text |
| institution |
Institut Teknologi Bandung |
| building |
Institut Teknologi Bandung Library |
| continent |
Asia |
| country |
Indonesia Indonesia |
| content_provider |
Institut Teknologi Bandung |
| collection |
Digital ITB |
| language |
Indonesia |
| topic |
Matematika |
| spellingShingle |
Matematika Fudrin CONSTRUCTION OF CODES OVER FINITE GROUPS |
| description |
When constructing group block codes, there are two things to note. The first is
indecomposable code. The second is a parity check matrix. As a result, determining
the minimum Hamming distance of group block codes become easy. |
| format |
Final Project |
| author |
Fudrin |
| author_facet |
Fudrin |
| author_sort |
Fudrin |
| title |
CONSTRUCTION OF CODES OVER FINITE GROUPS |
| title_short |
CONSTRUCTION OF CODES OVER FINITE GROUPS |
| title_full |
CONSTRUCTION OF CODES OVER FINITE GROUPS |
| title_fullStr |
CONSTRUCTION OF CODES OVER FINITE GROUPS |
| title_full_unstemmed |
CONSTRUCTION OF CODES OVER FINITE GROUPS |
| title_sort |
construction of codes over finite groups |
| url |
https://digilib.itb.ac.id/gdl/view/34038 |
| _version_ |
1821996658362155008 |