Topology-Controlled Photonic Cavity Based on the Near-Conservation of the Valley Degree of Freedom
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We demonstrate a novel path to localizing topologically nontrivial photonic edge modes along their propagation direction.
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We demonstrate a novel path to localizing topologically nontrivial photonic edge modes along their propagation direction.
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We report experimental observation of subharmonic mode excitation in primary Kerr optical frequency combs generated using crystalline whispering-gallery mode resonators.
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We theoretically investigate a model where Gaussian white noise is added to the coupled-mode equations governing the comb dynamics. This stochastic model allows us to characterize the noise-induced broadening of the spectral lines.
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We demonstrate the energy localization at the end of an abruptly terminated topologically nontrivial waveguide.
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We report some of the latest advances related to the understanding of stochastic and quantum phenomena in optical microresonators, and we relate them as well to some of the main applications in photonic engineering.
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We present an explicit description of this quantum system via a frequency-bin state and its density operator, and explore the properties of the eigenkets.
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We present our latest results and demonstrate that the phase noise spectra have two dominant contributions that can be determined separately.
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We here develop a frequency-bin theoretical framework that permits to determine their density operator.
Undergraduate course, University 1, Department, 2014
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Workshop, University 1, Department, 2015
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