ω − k MUSIC Algorithm for Subsurface Target Localization

This paper addresses the problem of subsurface target localization from single-snapshot multimonostatic and multifrequency radar measurements. In this context, the use of subspace projection methods—known for their super-resolution capabilities—is hindered by the rank deficiency of the data correlation matrix and the lack of a Vandermonde structure, especially in near-field configurations and layered media. To overcome this issue, we propose a novel pre-processing strategy that transforms the measured data into the ω−k domain, thereby restoring the structural conditions required for subspace-based detection. The resulting algorithm, referred to as ω−k MUSIC, enables the application of subspace projection techniques in scenarios where traditional smoothing procedures are not viable. Numerical experiments in a 2-D scalar configuration demonstrate the effectiveness of the proposed method in terms of resolution and robustness under various noise conditions. A Monte Carlo simulation study is also included to provide a quantitative assessment of localization accuracy. Comparisons with conventional migration imaging highlight the superior performance of the proposed approach.

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Publication Details

Journal
Remote Sensing
Published
2025-08-15
DOI
https://doi.org/10.3390/rs17162838
Primary Topic
Geophysical Methods and Applications
Type
article
Field-Weighted Citation Impact
0.00

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article

ω − k MUSIC Algorithm for Subsurface Target Localization

Adriana Brancaccio, Rosa Scapaticci, Maria Antonia Maisto, Antonio Cuccaro et al.
Remote Sensing
Geophysical Methods and Applications
article

ω − k MUSIC Algorithm for Subsurface Target Localization

Adriana Brancaccio, Rosa Scapaticci, Maria Antonia Maisto, Antonio Cuccaro, Raffaele Solimene, Angela Dell’Aversano
article en

Abstract

This paper addresses the problem of subsurface target localization from single-snapshot multimonostatic and multifrequency radar measurements. In this context, the use of subspace projection methods—known for their super-resolution capabilities—is hindered by the rank deficiency of the data correlation matrix and the lack of a Vandermonde structure, especially in near-field configurations and layered media. To overcome this issue, we propose a novel pre-processing strategy that transforms the measured data into the ω−k domain, thereby restoring the structural conditions required for subspace-based detection. The resulting algorithm, referred to as ω−k MUSIC, enables the application of subspace projection techniques in scenarios where traditional smoothing procedures are not viable. Numerical experiments in a 2-D scalar configuration demonstrate the effectiveness of the proposed method in terms of resolution and robustness under various noise conditions. A Monte Carlo simulation study is also included to provide a quantitative assessment of localization accuracy. Comparisons with conventional migration imaging highlight the superior performance of the proposed approach.

Remote SensingVol. 17(16)
Research Institute for Electromagnetic Materials (JP), University of Campania "Luigi Vanvitelli" (IT), University of Calabria (IT)
European Commission
Reduced inequalities
Openalex Percentile: Top 74%
Geophysical Methods and Applications
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