In this paper we propose decision schemes to distinguish between the H 0 hypothesis that range cells under test contain disturbance only (i.e., noise plus interference) and the H 1 hypothesis that they also contain signal components along a direction which is a priori unknown, but constrained to belong to a given subspace 〈H〉 of the observables. The disturbance is modeled in terms of complex normal noise vectors plus deterministic interference assumed to belong to a known subspace 〈J〉 of the observables. At the design stage we resort to either the plain Generalized Likelihood Ratio Test (GLRT) or the two-step GLRT-based design procedure. Moreover, we assume that a set of noise only (secondary) data is available. A preliminary performance analysis, conducted by resorting to simulated data, shows that the one-step GLRT performs better than the two-step GLRT-based design procedure.

GLRT-Based Direction Detectors in Noise and Subspace Interference

BANDIERA, Francesco;RICCI, Giuseppe;
2006-01-01

Abstract

In this paper we propose decision schemes to distinguish between the H 0 hypothesis that range cells under test contain disturbance only (i.e., noise plus interference) and the H 1 hypothesis that they also contain signal components along a direction which is a priori unknown, but constrained to belong to a given subspace 〈H〉 of the observables. The disturbance is modeled in terms of complex normal noise vectors plus deterministic interference assumed to belong to a known subspace 〈J〉 of the observables. At the design stage we resort to either the plain Generalized Likelihood Ratio Test (GLRT) or the two-step GLRT-based design procedure. Moreover, we assume that a set of noise only (secondary) data is available. A preliminary performance analysis, conducted by resorting to simulated data, shows that the one-step GLRT performs better than the two-step GLRT-based design procedure.
2006
142440469X
9781424404698
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11587/117533
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