A projective plane of order 2 offers the best group tests----for 7 items and at most 2 defectives
碩士 === 國立交通大學 === 應用數學系所 === 99 === We prove that the matrix obtained by deleting a row of the incidence matrix of the projective plane of order 2 is 2-separable. We also prove that there is no 2-separable s×t matrix with s< t< 7.
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ndltd-TW-099NCTU55070022016-04-18T04:21:37Z http://ndltd.ncl.edu.tw/handle/67676834386690687531 A projective plane of order 2 offers the best group tests----for 7 items and at most 2 defectives 二階投影平面架構能提供最好的群試設計----對七物件及最多兩感染物而論 Chen, Chien-Wen 陳建文 碩士 國立交通大學 應用數學系所 99 We prove that the matrix obtained by deleting a row of the incidence matrix of the projective plane of order 2 is 2-separable. We also prove that there is no 2-separable s×t matrix with s< t< 7. Weng, Chih-Wen 翁志文 2010 學位論文 ; thesis 20 en_US |
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碩士 === 國立交通大學 === 應用數學系所 === 99 === We prove that the matrix obtained by deleting a row of the incidence matrix of the projective plane of order 2 is 2-separable. We also prove that there is no 2-separable s×t matrix with s< t< 7.
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author2 |
Weng, Chih-Wen |
author_facet |
Weng, Chih-Wen Chen, Chien-Wen 陳建文 |
author |
Chen, Chien-Wen 陳建文 |
spellingShingle |
Chen, Chien-Wen 陳建文 A projective plane of order 2 offers the best group tests----for 7 items and at most 2 defectives |
author_sort |
Chen, Chien-Wen |
title |
A projective plane of order 2 offers the best group tests----for 7 items and at most 2 defectives |
title_short |
A projective plane of order 2 offers the best group tests----for 7 items and at most 2 defectives |
title_full |
A projective plane of order 2 offers the best group tests----for 7 items and at most 2 defectives |
title_fullStr |
A projective plane of order 2 offers the best group tests----for 7 items and at most 2 defectives |
title_full_unstemmed |
A projective plane of order 2 offers the best group tests----for 7 items and at most 2 defectives |
title_sort |
projective plane of order 2 offers the best group tests----for 7 items and at most 2 defectives |
publishDate |
2010 |
url |
http://ndltd.ncl.edu.tw/handle/67676834386690687531 |
work_keys_str_mv |
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