Computational methods for difference families in finite abelian groups
Author:
Affiliation:
1. University of Waterloo , Department of Pure Mathematics and Institute for Quantum Computing , Waterloo, Ontario , N2L 3G1 , Canada
2. Wilfrid Laurier University , Department of Physics & Computer Science , Waterloo, Ontario , N2L 3C5 , Canada
Abstract
Publisher
Walter de Gruyter GmbH
Subject
Geometry and Topology,Algebra and Number Theory
Link
https://www.degruyter.com/document/doi/10.1515/spma-2019-0012/pdf
Reference13 articles.
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2. [2] R. Craigen, H. Kharaghani, Hadamard matrices and Hadamard designs, in Handbook of Combinatorial Designs, 2nd ed. C. J. Colbourn, J. H. Dinitz (eds) pp. 273–280. Discrete Mathematics and its Applications (Boca Raton). Chapman & Hall/CRC, Boca Raton, FL, 2007.
3. [3] D. Ž. —Doković,. I. S. Kotsireas, D-optimal matrices of orders 118, 138, 150, 154 and 174. In: C. J. Colbourn (ed.) Algebraic Design Theory and Hadamard Matrices, pp. 71–82, ADTHM, Lethbridge, Alberta, Canada, July 2014. Springer Proceedings in Mathematics & Statistics, vol. 133. Springer 2015.
4. [4] D. Ž. —Doković, I. S. Kotsireas, Compression of periodic complementary sequences and applications, Des. Codes Cryptogr. 74 (2015), 365–377.
5. [5] D. Ž.—Doković, I. S. Kotsireas, Periodic Golay pairs of length 72. In: C. J. Colbourn (ed.) Algebraic Design Theory and Hadamard Matrices, pp. 83–92, ADTHM, Lethbridge, Alberta, Canada, July 2014. Springer Proceedings in Mathematics & Statistics, vol. 133. Springer 2015.
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