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Andrea Massa
Researcher at University of Trento
Publications - 817
Citations - 18826
Andrea Massa is an academic researcher from University of Trento. The author has contributed to research in topics: Microwave imaging & Inverse scattering problem. The author has an hindex of 69, co-authored 764 publications receiving 15897 citations. Previous affiliations of Andrea Massa include University of Toronto & Centre national de la recherche scientifique.
Papers
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Differential Evolution as Applied to Electromagnetics
TL;DR: A comprehensive coverage of different Differential Evolution formulations in solving optimization problems in the area of computational electromagnetics is presented, focusing on antenna synthesis and inverse scattering.
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Evolutionary optimization as applied to inverse scattering problems
TL;DR: In this article, an overview of evolutionary algorithms (EAs) as applied to the solution of inverse scattering problems is presented, focusing on the use of different population-based optimization algorithms for the reconstruction of unknown objects embedded in an inaccessible region when illuminated by a set of microwaves.
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Unconventional Phased Array Architectures and Design Methodologies—A Review
TL;DR: This paper reviews and highlights some of the most recent advances in this field, including clustered, thinned, sparse, and time-modulated arrays, and their proposed design methodologies.
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Compressive Sensing in Electromagnetics - A Review
TL;DR: A review of the state-of-the-art and most recent advances of compressive sensing and related methods as applied to electromagnetics can be found in this article, where a wide set of applicative scenarios comprising the diagnosis and synthesis of antenna arrays, the estimation of directions of arrival, and the solution of inverse scattering and radar imaging problems are reviewed.
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Bayesian Compressive Sampling for Pattern Synthesis With Maximally Sparse Non-Uniform Linear Arrays
Giacomo Oliveri,Andrea Massa +1 more
TL;DR: A numerically-efficient technique based on the Bayesian compressive sampling (BCS) for the design of maximally-sparse linear arrays is introduced, based on a probabilistic formulation of the array synthesis and it exploits a fast relevance vector machine for the problem solution.