Title :
Cascaded adaptive canceller using loaded SMI
Author_Institution :
Naval Res. Lab., Washington, DC
fDate :
4/1/2001 12:00:00 AM
Abstract :
A fast-converging, highly parallel/pipeline cascaded canceler which uses the 2-input loaded sample matrix inversion (SMI) algorithm as the fundamental building block is developed which has convergence performance almost identical to one of the standards of a fast-converging adaptive canceler, the fast maximum likelihood (FML) canceler. Furthermore, the new algorithm, denoted as the cascaded loaded SMI (CLSMI), does not require the numerically intensive singular value decomposition (SVD) of the input data matrix as does the FML algorithm. For both the FML and CLSMI developments it is assumed that the unknown interference covariance matrix has the structure of an identity matrix plus an unknown positive semi-definite Hermitian (PSDH) matrix. The identity matrix component is associated with the known covariance matrix of the system noise and the unknown PSDH matrix is associated with the external noise environment. For narrowband (NB) jamming scenarios with J jammers it was shown via simulation that the CLSMI and FML converge on the average -3 dB below the optimum in about U independent sample vectors per sensor input. Both the CLSMI and FML converge much faster than the standard canceler technique, the SMI algorithm
Keywords :
adaptive signal processing; array signal processing; interference suppression; jamming; matrix inversion; maximum likelihood estimation; singular value decomposition; FML algorithm; J jammers; PSDH matrix; SMI algorithm; cascaded adaptive canceller; convergence performance; covariance matrix; external noise environment; fast maximum likelihood canceler; fast-converging adaptive canceler; identity matrix; interference covariance matrix; loaded sample matrix inversion algorithm; narrowband jamming; parallel/pipeline cascaded canceler; positive semi-definite Hermitian matrix; simulation; singular value decomposition; Convergence; Covariance matrix; Interference; Jamming; Matrix decomposition; Noise cancellation; Pipelines; Singular value decomposition; Standards development; Working environment noise;
Journal_Title :
Aerospace and Electronic Systems, IEEE Transactions on