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A Review on ESPRIT-Estimation of Signal Parameters Via Rotational Invariance Techniques


Affiliations
1 Department of Electronics and Communication, NIT Kurukshetra, Haryana-136119, India
 

High-resolution signal parameter estimation is a problem of significance in many signal processing applications. Such applications include direction-of-arrival (DOA) estimation, system identification, and time series analysis. A novel approach to the genera! Problem of signal parameter estimation is described. Although discussed in the context of direction-of-arrival estimation, FSPRIT can be applied to a wide variety of problems including accurate detection and estimation of sinusoids in noise. It exploits an underlying rotational invariance among signal subspaces induced by an array of sensors with a rotational invariance structure. The technique, when applicable, mani-fests significant performance and computational advantages over previous algorithms such as MEM, Capon's MLM, and Ml SIC.

Keywords

DOA, FSPRIT, MEM, MLM.
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  • A Review on ESPRIT-Estimation of Signal Parameters Via Rotational Invariance Techniques

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Authors

Karan Sharma
Department of Electronics and Communication, NIT Kurukshetra, Haryana-136119, India
Sandeep Santosh
Department of Electronics and Communication, NIT Kurukshetra, Haryana-136119, India

Abstract


High-resolution signal parameter estimation is a problem of significance in many signal processing applications. Such applications include direction-of-arrival (DOA) estimation, system identification, and time series analysis. A novel approach to the genera! Problem of signal parameter estimation is described. Although discussed in the context of direction-of-arrival estimation, FSPRIT can be applied to a wide variety of problems including accurate detection and estimation of sinusoids in noise. It exploits an underlying rotational invariance among signal subspaces induced by an array of sensors with a rotational invariance structure. The technique, when applicable, mani-fests significant performance and computational advantages over previous algorithms such as MEM, Capon's MLM, and Ml SIC.

Keywords


DOA, FSPRIT, MEM, MLM.