Two-Dimensional Linear Inversion of GPR Data with a Shifting Zoom along the Observation Line
Linear inverse scattering problems can be solved by regularized inversion of a matrix, whose calculation and inversion may require significant computing resources, in particular, a significant amount of RAM memory. This effort is dependent on the extent of the investigation domain, which drives a la...
Main Authors: | , , , , |
---|---|
Format: | Article |
Language: | English |
Published: |
MDPI AG
2017-09-01
|
Series: | Remote Sensing |
Subjects: | |
Online Access: | https://www.mdpi.com/2072-4292/9/10/980 |
id |
doaj-88ef8f802054420d92abbd5a8f8e7213 |
---|---|
record_format |
Article |
spelling |
doaj-88ef8f802054420d92abbd5a8f8e72132020-11-24T21:09:57ZengMDPI AGRemote Sensing2072-42922017-09-0191098010.3390/rs9100980rs9100980Two-Dimensional Linear Inversion of GPR Data with a Shifting Zoom along the Observation LineRaffaele Persico0Giovanni Ludeno1Francesco Soldovieri2Albéric De Coster3Sébastien Lambot4Institute for Archaeological and Monumental Heritage IBAM-CNR, Lecce 73100, ItalyInstitute for the Electromagnetic Sensing of the Environment IREA-CNR, Napoli 80124, ItalyInstitute for the Electromagnetic Sensing of the Environment IREA-CNR, Napoli 80124, ItalyEarth and Life Institute, Environmental Sciences, Université catholique de Louvain, Louvain-la-Neuve 1348, BelgiumEarth and Life Institute, Environmental Sciences, Université catholique de Louvain, Louvain-la-Neuve 1348, BelgiumLinear inverse scattering problems can be solved by regularized inversion of a matrix, whose calculation and inversion may require significant computing resources, in particular, a significant amount of RAM memory. This effort is dependent on the extent of the investigation domain, which drives a large amount of data to be gathered and a large number of unknowns to be looked for, when this domain becomes electrically large. This leads, in turn, to the problem of inversion of excessively large matrices. Here, we consider the problem of a ground-penetrating radar (GPR) survey in two-dimensional (2D) geometry, with antennas at an electrically short distance from the soil. In particular, we present a strategy to afford inversion of large investigation domains, based on a shifting zoom procedure. The proposed strategy was successfully validated using experimental radar data.https://www.mdpi.com/2072-4292/9/10/980ground-penetrating radar (GPR)linear inverse scattering problemlarge scale surveys |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Raffaele Persico Giovanni Ludeno Francesco Soldovieri Albéric De Coster Sébastien Lambot |
spellingShingle |
Raffaele Persico Giovanni Ludeno Francesco Soldovieri Albéric De Coster Sébastien Lambot Two-Dimensional Linear Inversion of GPR Data with a Shifting Zoom along the Observation Line Remote Sensing ground-penetrating radar (GPR) linear inverse scattering problem large scale surveys |
author_facet |
Raffaele Persico Giovanni Ludeno Francesco Soldovieri Albéric De Coster Sébastien Lambot |
author_sort |
Raffaele Persico |
title |
Two-Dimensional Linear Inversion of GPR Data with a Shifting Zoom along the Observation Line |
title_short |
Two-Dimensional Linear Inversion of GPR Data with a Shifting Zoom along the Observation Line |
title_full |
Two-Dimensional Linear Inversion of GPR Data with a Shifting Zoom along the Observation Line |
title_fullStr |
Two-Dimensional Linear Inversion of GPR Data with a Shifting Zoom along the Observation Line |
title_full_unstemmed |
Two-Dimensional Linear Inversion of GPR Data with a Shifting Zoom along the Observation Line |
title_sort |
two-dimensional linear inversion of gpr data with a shifting zoom along the observation line |
publisher |
MDPI AG |
series |
Remote Sensing |
issn |
2072-4292 |
publishDate |
2017-09-01 |
description |
Linear inverse scattering problems can be solved by regularized inversion of a matrix, whose calculation and inversion may require significant computing resources, in particular, a significant amount of RAM memory. This effort is dependent on the extent of the investigation domain, which drives a large amount of data to be gathered and a large number of unknowns to be looked for, when this domain becomes electrically large. This leads, in turn, to the problem of inversion of excessively large matrices. Here, we consider the problem of a ground-penetrating radar (GPR) survey in two-dimensional (2D) geometry, with antennas at an electrically short distance from the soil. In particular, we present a strategy to afford inversion of large investigation domains, based on a shifting zoom procedure. The proposed strategy was successfully validated using experimental radar data. |
topic |
ground-penetrating radar (GPR) linear inverse scattering problem large scale surveys |
url |
https://www.mdpi.com/2072-4292/9/10/980 |
work_keys_str_mv |
AT raffaelepersico twodimensionallinearinversionofgprdatawithashiftingzoomalongtheobservationline AT giovanniludeno twodimensionallinearinversionofgprdatawithashiftingzoomalongtheobservationline AT francescosoldovieri twodimensionallinearinversionofgprdatawithashiftingzoomalongtheobservationline AT albericdecoster twodimensionallinearinversionofgprdatawithashiftingzoomalongtheobservationline AT sebastienlambot twodimensionallinearinversionofgprdatawithashiftingzoomalongtheobservationline |
_version_ |
1716756877942980608 |