Covariance of finite-sample cumulants in array-processing
SPWHOS '97 Proceedings of the 1997 IEEE Signal Processing Workshop on Higher-Order Statistics (SPW-HOS '97)
Gaussian Cramer-Rao bound for direction estimation of noncircular signals in unknown noise fields
IEEE Transactions on Signal Processing
Cramer-Rao bounds of DOA estimates for BPSK and QPSK Modulated signals
IEEE Transactions on Signal Processing
High-Resolution Direction Finding From Higher Order Statistics: The -MUSIC Algorithm
IEEE Transactions on Signal Processing
Applications of cumulants to array processing .I. Apertureextension and array calibration
IEEE Transactions on Signal Processing
MUSIC-like estimation of direction of arrival for noncircular sources
IEEE Transactions on Signal Processing
On the virtual array concept for higher order array processing
IEEE Transactions on Signal Processing
Direction finding algorithms based on high-order statistics
IEEE Transactions on Signal Processing
IEEE Transactions on Signal Processing
Cross-ambiguity function domain multipath channel parameter estimation
Digital Signal Processing
Biquaternion cumulant-MUSIC for DOA estimation of noncircular signals
Signal Processing
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The NC-2q-MUSIC algorithm proposed in this paper is an extension of the 2q-MUSIC algorithm to the case of noncircular signals which are widely used in communication systems. The computational complexity of the NC-2q-MUSIC algorithm is analyzed in this paper and the NC-2q-MUSIC algorithm for uniform linear array (ULA), which, called NC-2q-MUSIC/ULA algorithm, needs much less computation, is also proposed. Due to the utilization of noncircular information of signals, the root mean square error (RMSE) performance of NC-2q-MUSIC algorithm is better than 2q-MUSIC algorithm for noncircular signals. And the NC-2q-MUSIC algorithm can handle more signals than 2q-MUSIC algorithm. It is proved that the robustness to modeling errors of NC-2q-MUSIC algorithm increases with q. Simulation results validate the better performance of NC-2q-MUSIC over 2q-MUSIC.