Hadamard matrices of order 28 with automorphism groups of order two
Journal of Combinatorial Theory Series A
Design theory
Extremal self-dual codes from symmetric designs
Discrete Mathematics
Classification of Hadamard matrices of order 28
Discrete Mathematics
Classification of Hadamard matrices of order 24 and 28
Discrete Mathematics
Extremal binary self-dual codes
IEEE Transactions on Information Theory
New extremal self-dual doubly-even binary codes of length 88
Finite Fields and Their Applications
Hi-index | 0.05 |
The Hadamard matrices of order 44 possessing automorphisms of order 7 are classified. The number of their equivalence classes is 384. The order of their full automorphism group is calculated. These Hadamard matrices yield 1683 nonisomorphic 3-(44,22,10) designs, 57932 nonisomorphic 2-(43,21,10) designs, and two inequivalent extremal binary self-dual doubly even codes of length 88 (one of them being new).