Ten lectures on wavelets
Time-frequency representations
Time-frequency representations
Discrete-time, discrete-frequency, time-frequency analysis
IEEE Transactions on Signal Processing
Quantum error correction via codes over GF(4)
IEEE Transactions on Information Theory
Peak-to-mean power control in OFDM, Golay complementary sequences, and Reed-Muller codes
IEEE Transactions on Information Theory
Quasi-orthogonal sequences for code-division multiple-access systems
IEEE Transactions on Information Theory
Group Representation Design of Digital Signals and Sequences
SETA '08 Proceedings of the 5th international conference on Sequences and Their Applications
Close Encounters with Boolean Functions of Three Different Kinds
ICMCTA '08 Proceedings of the 2nd international Castle meeting on Coding Theory and Applications
High-resolution radar via compressed sensing
IEEE Transactions on Signal Processing
A scheme for fully polarimetric MIMO multiuser detection
Asilomar'09 Proceedings of the 43rd Asilomar conference on Signals, systems and computers
Unit time-phase signal sets: Bounds and constructions
Cryptography and Communications
Galois automorphisms of a symmetric measurement
Quantum Information & Computation
Linear dependencies in Weyl---Heisenberg orbits
Quantum Information Processing
Systems of imprimitivity for the clifford group
Quantum Information & Computation
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We investigate the theory of the finite Heisenberg-Weyl group in relation to the development of adaptive radar and to the construction of spreading sequences and error-correcting codes in communications. We contend that this group can form the basis for the representation of the radar environment in terms of operators on the space of waveforms. We also demonstrate, following recent developments in the theory of error-correcting codes, that the finite Heisenberg-Weyl groups provide a unified basis for the construction of useful waveforms/sequences for radar, communications, and the theory of error-correcting codes.