A special class of T-matrices

Author:

Zuo Guoxin,Xia Mingyuan

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computer Science Applications

Reference11 articles.

1. Koukouvinos C.: Base sequences BS(n + 1, n) (2006) ( www.math.ntua.gr/people/ckoukouv/baseeq.htm ).

2. Kharaghani H., Tayfeh-Rezaiea B.: A Hadamard matrix of order 428. J. Combin. Designs 13(6), 435–440 (2005)

3. Seberry J., Yamada M.: Hadamard matrices, sequences, and block designs. In: Stinson, D.R., Dinitz, J.H. (eds) Contemporary Design Theory: A Collection of Surveys, pp. 431–560. John Wiley & Sons, New York (1992)

4. Turyn R.J.: Hadamard matrices, Baumert-Hall units, four-symbol sequences, pulse compression, and surface wave encodings. J. Combin. Theory Ser. A 16(3), 313–333 (1974)

5. Xia M., Xia T.: A family of C-partitions and T-matrices. J. Combin. Designs 7(4), 269–281 (1999)

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2. ON T-MATRICES OF ORDER 6m + 1;Advances and Applications in Discrete Mathematics;2019-07-10

3. Constructions of composite T-matrices;Linear Algebra and its Applications;2013-02

4. The Impact of Number Theory and Computer-Aided Mathematics on Solving the Hadamard Matrix Conjecture;Number Theory and Related Fields;2013

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