N.B. Onat
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10 records found
1
Traditionally, design and performance evaluation of active phased arrays have relied on deterministic electromagnetic simulations or optimization-based methods focusing on radiation characteristics such as gain, beamwidth, and side-lobe levels (SLL). As arrays grow more complex, such methods face limitations in scalability and computational feasibility. Machine learning (ML) offers a pathway to overcome these barriers by enabling data-driven modeling, optimization, and diagnosis of large-scale or non-uniform active arrays. This interdisciplinary challenge lies at the intersection of electromagnetics (EM), array modeling, and data-driven methods, requiring frameworks that balance physical accuracy with computational efficiency.
The objective of this doctoral research is to develop and validate ML-based methodologies that enhance both the design and operation of active arrays, emphasizing efficient modeling, synthesis, and diagnosis under mutual coupling (MC), environmental effects, and fabrication-induced uncertainties. The research addresses both pre-manufacturing (e.g., synthesis, EM modeling, and topology optimization) and post-manufacturing (e.g., calibration and fault detection) aspects of active arrays, with a focus on data-efficient and physics-supported ML techniques.
Chapter II introduces the motivation, state-of-the-art challenges in phased array systems, and the potential of ML in overcoming these limitations. A detailed analysis highlights critical issues of mutual coupling, irregular routing, calibration complexity, and environmental sensitivity, establishing the need for intelligent, adaptive frameworks that integrate ML with physical modeling to enhance design reliability and post-deployment robustness.
Chapter III presents data-driven modeling of EM interactions in aperiodic phased arrays. A neural network (NN)-based framework predicts embedded element patterns (EEPs) across the visible space for non-uniform planar arrays. The cascaded NN architecture, combining a fully connected NN and a sub-pixel convolutional network, enables high-resolution pattern prediction with significant computational savings. The influence of dataset size and quality on prediction reliability is analyzed, revealing insights into data efficiency and model generalization.
Chapter IV introduces hybrid ML-physics approaches to improve prediction robustness. Two basis-function-assisted frameworks are developed using the Infinitesimal Dipole Model (IDM) and spherical harmonics. These models achieve compact, reliable EEP representation with smaller datasets while mitigating numerical instability. An ensemble method combining NN-based EEP prediction and constrained IDM achieves a 60% reduction in mean squared error (MSE) and improved prediction stability under MC effects.
Chapter V applies these ML-assisted models to system-level synthesis and diagnostics. A novel ML-driven optimization method for MIMO radar arrays integrates spherical harmonics-based EEP prediction into a particle swarm optimization (PSO) routine, enabling efficient MC-aware array topology design and minimizing maximum SLL in multi-beam configurations. ML-based post-manufacturing diagnostics are demonstrated for a 64-element active uniform array, where a fully connected NN detects faulty elements in real time using sparse far-field amplitude data.
The findings demonstrate that ML can bridge the gap between EM theory and practical array implementation. The developed frameworks offer data-efficient alternatives for MC-aware active array optimization and system diagnostics, paving the way toward intelligent, reliable, and self-adaptive active array systems for future wireless communication and sensing applications.
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Traditionally, design and performance evaluation of active phased arrays have relied on deterministic electromagnetic simulations or optimization-based methods focusing on radiation characteristics such as gain, beamwidth, and side-lobe levels (SLL). As arrays grow more complex, such methods face limitations in scalability and computational feasibility. Machine learning (ML) offers a pathway to overcome these barriers by enabling data-driven modeling, optimization, and diagnosis of large-scale or non-uniform active arrays. This interdisciplinary challenge lies at the intersection of electromagnetics (EM), array modeling, and data-driven methods, requiring frameworks that balance physical accuracy with computational efficiency.
The objective of this doctoral research is to develop and validate ML-based methodologies that enhance both the design and operation of active arrays, emphasizing efficient modeling, synthesis, and diagnosis under mutual coupling (MC), environmental effects, and fabrication-induced uncertainties. The research addresses both pre-manufacturing (e.g., synthesis, EM modeling, and topology optimization) and post-manufacturing (e.g., calibration and fault detection) aspects of active arrays, with a focus on data-efficient and physics-supported ML techniques.
Chapter II introduces the motivation, state-of-the-art challenges in phased array systems, and the potential of ML in overcoming these limitations. A detailed analysis highlights critical issues of mutual coupling, irregular routing, calibration complexity, and environmental sensitivity, establishing the need for intelligent, adaptive frameworks that integrate ML with physical modeling to enhance design reliability and post-deployment robustness.
Chapter III presents data-driven modeling of EM interactions in aperiodic phased arrays. A neural network (NN)-based framework predicts embedded element patterns (EEPs) across the visible space for non-uniform planar arrays. The cascaded NN architecture, combining a fully connected NN and a sub-pixel convolutional network, enables high-resolution pattern prediction with significant computational savings. The influence of dataset size and quality on prediction reliability is analyzed, revealing insights into data efficiency and model generalization.
Chapter IV introduces hybrid ML-physics approaches to improve prediction robustness. Two basis-function-assisted frameworks are developed using the Infinitesimal Dipole Model (IDM) and spherical harmonics. These models achieve compact, reliable EEP representation with smaller datasets while mitigating numerical instability. An ensemble method combining NN-based EEP prediction and constrained IDM achieves a 60% reduction in mean squared error (MSE) and improved prediction stability under MC effects.
Chapter V applies these ML-assisted models to system-level synthesis and diagnostics. A novel ML-driven optimization method for MIMO radar arrays integrates spherical harmonics-based EEP prediction into a particle swarm optimization (PSO) routine, enabling efficient MC-aware array topology design and minimizing maximum SLL in multi-beam configurations. ML-based post-manufacturing diagnostics are demonstrated for a 64-element active uniform array, where a fully connected NN detects faulty elements in real time using sparse far-field amplitude data.
The findings demonstrate that ML can bridge the gap between EM theory and practical array implementation. The developed frameworks offer data-efficient alternatives for MC-aware active array optimization and system diagnostics, paving the way toward intelligent, reliable, and self-adaptive active array systems for future wireless communication and sensing applications.
A novel dual-linear polarized active aperiodic millimeter-wave (26 GHz band) phased array is prototyped. Four-channel integrated circuits are used for beamforming. An asymmetrical signal distribution and antenna feeding network is designed. A heuristic post-calibration method is applied in beam steering. The measurements show that, as compared to the benchmark array with a conventional square-grid layout, the proposed aperiodic topology can significantly decrease the peak sidelobe level, the extent of which depends on the polarization and scan angle. This comes at the expense of larger array size, higher feed network losses and increased cross-polarization levels.
A novel ensemble prediction technique is introduced to enhance the accuracy of far-field embedded element pattern (EEP) prediction under mutual coupling (MC) effects, while relaxing the training data size challenge in neural network (NN)-based algorithms. The proposed method integrates a two-stage NN for direct EEP prediction from full-wave simulated pattern data in spherical coordinates with a fully connected NN for the prediction of excitation coefficients of an array of infinitesimal dipoles, approximating the full-wave simulated EEPs via constrained infinitesimal dipole modeling (IDM). Quasi-randomly distributed five-element pin-fed S-band patch antenna arrays are used for demonstration purpose. It is shown that, for a large-sized (3500 topologies) and relatively small-sized (1500 topologies) dataset, incorporating IDM-NN with the benchmarked direct EEP-NN in an ensemble technique increases the pattern prediction accuracy by 11% and 60% on average, respectively.
Efficient Embedded Element Pattern Prediction via Machine Learning
A Case Study with Planar Non-Uniform Sub-Arrays