In this paper, we derive a closed- form expression of the WWB for 3D source localization using an arbitrary planar antenna array in the case of a deterministic known signal..

In a data-aided carrier estimation problem, a closed-form expression of the Weiss–Weinstein bound (WWB) that is known to be the tightest bound of the Weiss and Weinstein family

● The quality of an interoperability specification is improved as a systematic process is applied for defining interoperability. ● The resulting specifications can be used as

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While the primary goal of this paper is to give closed-form expressions of the Weiss-Weinstein bound for the DOA estimation of a single source with an arbitrary planar array of

WEISS-WEINSTEIN BOUNDS FOR THE COLD ARRAY The Weiss-Weinstein bound is a lower bound on the mean square er- ror well known to accurately predict the SNR threshold effect which

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His research interests and activities include estimation theory and performance analysis in statistical signal processing, especially lower bounds on the mean square error for

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In this paper, we derive the so-called Weiss-Weinstein bound (WWB) which is known to be an efficient tool in signal processing to obtain a fair overview of the estimation

Introduction Stable solution of Abel integral equation by means of orthogonal polynomials Another Stable method for solving the Abel deconvolution

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This drawback led us to consider the problem from a Bayesian point of view, for which we recently derived the Weiss-Weinstein bound (WWB) for a single change-point and known