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Fast Regularized 3D Near-Field MIMO Imaging Using Stochastic Proximal Gradient Method
ORAL, Okyanus
2025International Symposium on Computational Sensing, 2025
Peer reviewed
 

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Abstract :
[en] Near-field multiple-input multiple-output (MIMO) radar imaging suffers from high computational load inherently due to irregular spatial sampling with distributed antennas. Existing acceleration methods for near-field MIMO imaging typically rely on interpolation or compensation of measurements and are primarily developed for direct reconstruction. This hinders their ease of adoption for different MIMO geometries and requires further modification for regularized inversion. In this study, we address these challenges by developing a fast regularized reconstruction approach for three-dimensional near-field MIMO imaging based on the Stochastic Proximal Gradient Method. We demonstrate the performance of the developed approach through experimental measurements. The results show a significant improvement in runtime without any notable compromise in reconstruction quality.
Research center :
Interdisciplinary Centre for Security, Reliability and Trust (SnT) > SPARC- Signal Processing Applications in Radar and Communications
Disciplines :
Electrical & electronics engineering
Computer science
Author, co-author :
ORAL, Okyanus  ;  University of Luxembourg > Interdisciplinary Centre for Security, Reliability and Trust (SNT) > SPARC
External co-authors :
no
Language :
English
Title :
Fast Regularized 3D Near-Field MIMO Imaging Using Stochastic Proximal Gradient Method
Publication date :
31 August 2025
Event name :
International Symposium on Computational Sensing, 2025
Event place :
Clervaux, Luxembourg
Event date :
from 4 to 6 June
Audience :
International
Peer reviewed :
Peer reviewed
Source :
Focus Area :
Security, Reliability and Trust
FnR Project :
FNR17391632 - METSA - Metacognitive Radar For Emerging Sensing Applications, 2022 (01/09/2023-31/08/2026) - Bjorn Ottersten
Funders :
FNR - Luxembourg National Research Fund
Funding text :
The work is supported by the Luxembourg National Research Fund (FNR) through the CORE project METSA under grant C22/IS/17391632.
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