Poster + Paper
18 April 2021 Excitation of a bound state in the continuum in nonlinear systems from the far field
Sergey Krasikov, Alexander Chukhrov, Alexey Yulin, Andrey Bogdanov
Author Affiliations +
Conference Poster
Abstract
Bound states in the continuum are non-radiating solutions of the wave equation which are completely decoupled from the radiation continuum and therefore it is impossible to excite them from the far-field in linear systems. In this work, we develop a general theory of parametric excitation of BICs in nonlinear systems via spontaneous symmetry breaking, which results in a coupling between BIC and bright modes of the system. Using the temporal coupled-mode theory and perturbation analysis, we found the threshold intensity for excitation of BIC and study the possible stable solutions depending on the pump intensity and frequency detuning between the pump and BIC. We revealed that at some parameters of the pump beam, both BIC and the bright mode can have non-zero amplitudes forming a stable hybrid state. Also, at some parameters, there are no stable solutions and BIC can be used for frequency comb generation. Our findings can be very promising for use in nonlinear photonic devices and all-optical networks.
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Sergey Krasikov, Alexander Chukhrov, Alexey Yulin, and Andrey Bogdanov "Excitation of a bound state in the continuum in nonlinear systems from the far field", Proc. SPIE 11770, Nonlinear Optics and Applications XII, 117701Q (18 April 2021); https://doi.org/10.1117/12.2591938
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KEYWORDS
Complex systems

Frequency combs

Photonic devices

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