A powerful method for constructing difference families and optimal optical orthogonal codes
Designs, Codes and Cryptography
Several classes of (2m - 1,w,2 optical orthogonal codes
Discrete Applied Mathematics - Special issue: International workshop on coding and cryptography (WCC 2001)
Peak-to-mean power control in OFDM, Golay complementary sequences, and Reed-Muller codes
IEEE Transactions on Information Theory
On the existence and construction of good codes with low peak-to-average power ratios
IEEE Transactions on Information Theory
Discrete and continuous maxima in multicarrier communication
IEEE Transactions on Information Theory
A Generalized Bose-Chowla Family of Optical Orthogonal Codes and Distinct Difference Sets
IEEE Transactions on Information Theory
New constructions of optimal cyclically permutable constant weight codes
IEEE Transactions on Information Theory
Optical orthogonal codes obtained from conics on finite projective planes
Finite Fields and Their Applications
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In phase-encoded optical CDMA (OCDMA) spreading is achieved by encoding the phase of signal spectrum. Here, a mathematical model for the output signal of a phase-encoded OCDMA system is first derived. This is shown to lead to a performance metric for the design of spreading sequences for asynchronous transmission. Generalized bent functions are used to construct a family of efficient phase-encoding sequences. It is shown how M-ary modulation of these spreading sequences is possible. The problem of designing efficient phaseencoded sequences is then related to the problem of minimizing PMEPR (peak-to-mean envelope power ratio) in an OFDM communication system.