2019 · 19 citations · 20 references
EngineeringSensor ArrayMeasurementSpectrum EstimationEducationSparse ImagingLocalizationCalibrationSignal ReconstructionInstrumentationSparse ArraysPhase CalibrationSparse RulersComputer EngineeringInverse ProblemsSignal ProcessingRadarSensor CalibrationArray ProcessingCompressive SensingBlind CalibrationBlind Calibration MethodDoa Estimation
In this paper, the focus is on the gain and phase calibration of sparse sensor arrays to localize more sources than the number of physical sensors. The proposed technique is a blind calibration method as it does not require any calibrator sources. Joint estimation of the gain errors, phase errors, and source directions is a complicated non-convex optimization problem, which is transformed into a convex optimization problem by exploiting the underlying algebraic structure. It is shown that the developed solver is suitable for analog as well as one-bit measurements. Numerical experiments based on sparse rulers are provided to illustrate the developed theory.
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Minimum-redundancy linear arrays
A. T. Moffet · IEEE Transactions on Antennas and Propagation · 1968 · 1.3K citations
Coprime sampling and the music algorithm
Piya Pal, P. P. Vaidyanathan · 2011 · 840 citations
Music, Radar, Uniform Samplers +15