M
M. Piezzo
Researcher at University of Naples Federico II
Publications - 33
Citations - 1486
M. Piezzo is an academic researcher from University of Naples Federico II. The author has contributed to research in topics: Radar & Waveform. The author has an hindex of 17, co-authored 33 publications receiving 1206 citations.
Papers
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Radar waveform design in a spectrally crowded environment via nonconvex quadratic optimization
TL;DR: This paper deals with the synthesis of optimized radar waveforms ensuring spectral compatibility with the overlayed licensed electromagnetic radiators, and a solution technique leading to an optimal waveform is proposed.
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A new radar waveform design algorithm with improved feasibility for spectral coexistence
TL;DR: A previously devised algorithm for the synthesis of optimized radar waveforms fulfilling spectral compatibility with overlaid licensed radiators is improved, achieving an enhanced spectral coexistence with the surrounding electromagnetic environment through a suitable modulation of the transmitted waveform energy.
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Design of Optimized Radar Codes With a Peak to Average Power Ratio Constraint
TL;DR: It is proved that these problems are NP-hard and, hence, design techniques are introduced, relying on semidefinite programming (SDP) relaxation and randomization as well as on the theory of trigonometric polynomials, providing high-quality suboptimal solutions with a polynomial time computational complexity.
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Cognitive design of the receive filter and transmitted phase code in reverberating environment
TL;DR: The authors devise constrained optimisation procedures that sequentially improve the Signal to Interference plus Noise Ratio (SINR), accounting for a similarity constraint between the transmitted signal and a prescribed radar waveform.
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Intrapulse radar-embedded communications via multiobjective optimization
TL;DR: This work deals with the problem of intrapulse radar-embedded communication and proposes a novel waveform design procedure based on a multiobjective optimization paradigm that reduces the vectorial problem into a scalar one using Pareto weights defining the relative importance of the two objectives.