A multi-dimensional approach to the construction and enumeration of Golay complementary sequences
Journal of Combinatorial Theory Series A
New QAM golay complementary pairs with unequal sequence power
ISIT'09 Proceedings of the 2009 IEEE international conference on Symposium on Information Theory - Volume 1
A construction of general QAM Golay complementary sequences
IEEE Transactions on Information Theory
Peak-to-mean power control in OFDM, Golay complementary sequences, and Reed-Muller codes
IEEE Transactions on Information Theory
A new construction of 16-QAM Golay complementary sequences
IEEE Transactions on Information Theory
IEEE Transactions on Information Theory
A new construction of 64-QAM golay complementary sequences
IEEE Transactions on Information Theory
On cosets of the generalized first-order reed-muller code with low PMEPR
IEEE Transactions on Information Theory
How Do More Golay Sequences Arise?
IEEE Transactions on Information Theory
A Framework for the Construction ofGolay Sequences
IEEE Transactions on Information Theory
IEEE Transactions on Information Theory
New QAM golay complementary pairs with unequal sequence power
ISIT'09 Proceedings of the 2009 IEEE international conference on Symposium on Information Theory - Volume 1
A construction of general QAM Golay complementary sequences
IEEE Transactions on Information Theory
Paraunitary generation/correlation of QAM complementary sequence pairs
Cryptography and Communications
Hi-index | 754.90 |
A construction of 64-QAM Golay complementary sequences was proposed by Lee and Golomb, where three QPSK Golay-Davis-Jedwab complementary sequences (GDJ sequences, or standard Golay sequences) related by a pair of offsets were combined to form each 64-QAM Golay sequence. Feasible offset pairs were given as first order generalized Boolean functions in algebraic normal form. New offset pairs were described in a conjecture of Li, leading to new 64-QAM Golay complementary sequences. The proof of the conjecture is presented.