Semidirect Products of Association Schemes

Author:

Bang Sejeong,Hirasaka Mitsugu,Song Sung-Yell

Publisher

Springer Science and Business Media LLC

Subject

Discrete Mathematics and Combinatorics,Algebra and Number Theory

Reference10 articles.

1. S. Bang and S.Y. Song, ?Characterization of maximal rational circulant association schemes,? in Codes and Designs, K.T. Arasu and A. Seress (Eds.), Ohio State Univ. Math. Inst. Publ. 10, Walter de Gruyter, Berlin, 2002, pp. 37?48.

2. E. Bannai and T. Ito, Algebraic Combinatorics I: Association Schemes, Benjamin/Cummings, Menlo Park, CA, 1984.

3. P.J. Cameron, Permutation Groups, Cambridge University Press, Cambridge, UK, 1999.

4. A. Hanaki and I. Miyamoto, ?Classification of primitive association schemes of order up to 22,? Kyushu J. Math. 54(1) (2000), 81?86. (cf. http://kissme.shinshu-u.ac.jp/as/)

5. M. Hirasaka, ?The classification of association schemes with 11 or 12 vertices,? Kyushu J. Math. 51 (1997), 413?428.

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1. Noncommutative reality-based algebras of rank 6;Communications in Algebra;2017-07-19

2. A Schur–Zassenhaus Theorem for association schemes;Journal of Algebra;2015-08

3. On Imprimitive NonCommutative Association Schemes of Order 6;Communications in Algebra;2013-11-20

4. A new semidirect product for association schemes;Journal of Algebra;2011-12

5. A wedge product of association schemes;European Journal of Combinatorics;2009-04

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