L
Laura Pilozzi
Researcher at National Research Council
Publications - 53
Citations - 695
Laura Pilozzi is an academic researcher from National Research Council. The author has contributed to research in topics: Grating & Exciton. The author has an hindex of 12, co-authored 47 publications receiving 509 citations.
Papers
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Machine learning inverse problem for topological photonics
TL;DR: In this article, a neural network is trained with the Aubry-Andre-Harper band structure model and then adopted for solving the inverse problem to identify the parameters of a complex topological insulator in order to obtain protected edge states at target frequencies.
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Radiative topological states in resonant photonic crystals.
TL;DR: It is demonstrated that the edge states survive despite their radiative decay and can be detected both in time- and frequency-dependent light reflection.
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Topological lasing in resonant photonic structures
Laura Pilozzi,Claudio Conti +1 more
TL;DR: In this paper, the authors exploit topological edge states in resonant photonic crystals to attain strongly localized resonances and demonstrate lasing in these modes upon optical excitation, leading to a class of thresholdless lasers operating without inversion.
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Polariton-polariton scattering in microcavities: A microscopic theory
Mikhail M. Glazov,Henni Ouerdane,Henni Ouerdane,Laura Pilozzi,Guillaume Malpuech,Alexey Kavokin,Alexey Kavokin,A. D'Andrea +7 more
TL;DR: In this paper, the fermion commutation technique for composite bosons was applied to polariton-polariton scattering in semiconductor planar microcavities, and a procedure of orthogonolization of the initial and final two-exciton state wave functions was used to calculate the effective scattering matrix elements and the scattering rates.
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Spatial dispersion effects on the optical properties of a resonant Bragg reflector
TL;DR: In this article, the semiclassical framework for studying self-consistently the radiation-matter interaction in a dispersive multilayer medium is briefly reviewed, and applied to the case of a one-dimensional (1D) cluster of quantum wells under Bragg conditions.