Number theory in science and communication
Number theory in science and communication
Hadamard matrices of order 28 with automorphism groups of order two
Journal of Combinatorial Theory Series A
Numerical recipes in Pascal: the art of scientific computing
Numerical recipes in Pascal: the art of scientific computing
A new restriction on the lengths of Golay complementary sequences
Journal of Combinatorial Theory Series A
Williamson matrices of orders 4.29 and 4.31
Journal of Combinatorial Theory Series A
Williamson matrices of order 4n for n=33,35,39
Discrete Mathematics
The non-equivalent circulant D-optimal designs for n ≡ 2 mod 4, n≤54, n=66
Journal of Combinatorial Theory Series A
Classification of Hadamard matrices of order 28 with Hall sets
Discrete Mathematics
Classification of Hadamard matrices of order 28
Discrete Mathematics
Using MPI: portable parallel programming with the message-passing interface
Using MPI: portable parallel programming with the message-passing interface
PVM: Parallel virtual machine: a users' guide and tutorial for networked parallel computing
PVM: Parallel virtual machine: a users' guide and tutorial for networked parallel computing
On the orthogonal designs of order 24
Discrete Applied Mathematics - Coding, cryptography and computer security
Bounds on the number of affine, symmetric, and Hadamard designs and matrices
Journal of Combinatorial Theory Series A
On sequences with zero autocorrelation and orthogonal designs
Journal of Combinatorial Theory Series A
UNIX Network Programming: Networking APIs: Sockets and XTI
UNIX Network Programming: Networking APIs: Sockets and XTI
Journal of Combinatorial Theory Series A
Classification of Hadamard matrices of order 44 with automorphisms of order 7
Discrete Mathematics
Hadamard ideals and Hadamard matrices with two circulant cores
European Journal of Combinatorics
Non-redundant precoding and PAPR reduction in MIMO OFDM systems with ICA based blind equalization
IEEE Transactions on Wireless Communications
A sign test for detecting the equivalence of Sylvester Hadamard matrices
Numerical Algorithms
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We discuss algorithms for the construction of Hadamard matrices. We include discussion of construction using Williamson matrices, Legendre pairs and the discret Fourier transform and the two circulants construction.Next we move to algorithms to determine the equivalence of Hadamard matrices using the profile and projections of Hadamard matrices. A summary is then given which considers inequivalence of Hadamard matrices of orders up to 44.The final two sections give algorithms for constructing orthogonal designs, short amicable and amicable sets for use in the Kharaghani array.