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Creator |
80b473f9888b354bf7fee26ec7cc369f |
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Creator |
ext-8d4bacabb49582066a395e51c1df1576 |
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Date |
2015-05-14 |
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Is Part Of |
p10778926 |
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Is Part Of |
repository |
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abstract |
It is shown that for $v\equiv 1$ or 3 (mod 6), every pair of Heffter difference sets
modulo $v$ gives rise to a biembedding of two 2-rotational Steiner triple systems
of order 2v+1 in a nonorientable surface. |
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authorList |
authors |
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issue |
2 |
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status |
peerReviewed |
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uri |
http://data.open.ac.uk/oro/document/361418 |
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uri |
http://data.open.ac.uk/oro/document/361419 |
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uri |
http://data.open.ac.uk/oro/document/361420 |
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uri |
http://data.open.ac.uk/oro/document/361421 |
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uri |
http://data.open.ac.uk/oro/document/361422 |
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uri |
http://data.open.ac.uk/oro/document/361423 |
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uri |
http://data.open.ac.uk/oro/document/361424 |
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uri |
http://data.open.ac.uk/oro/document/361425 |
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uri |
http://data.open.ac.uk/oro/document/361426 |
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uri |
http://data.open.ac.uk/oro/document/361427 |
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uri |
http://data.open.ac.uk/oro/document/361428 |
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uri |
http://data.open.ac.uk/oro/document/361429 |
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uri |
http://data.open.ac.uk/oro/document/361850 |
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uri |
http://data.open.ac.uk/oro/document/362836 |
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volume |
22 |
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type |
AcademicArticle |
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type |
Article |
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label |
Grannell, Mike and Schroeder, Justin (2015). Biembeddings of 2-rotational Steiner
triple systems. Electronic Journal of Combinatorics, 22(2), article no. P2.23.
|
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label |
Grannell, Mike and Schroeder, Justin (2015). Biembeddings of 2-rotational Steiner
triple systems. Electronic Journal of Combinatorics, 22(2), article no. P2.23. |
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Title |
Biembeddings of 2-rotational Steiner triple systems |
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in dataset |
oro |