Resonance Scattering Generated by a Rotating Dielectric Mesoscale Sphere

The resonance scattering generated by a dielectric mesoscale sphere exerted by polarized plane waves is studied based on the "instantaneous rest-frame" hypothesis and Minkowski’s theory. Both the electric and magnetic resonances are discussed. The characteristic of resonance scattering of a rotating sphere is discussed. The impact of the rotating dimensionless parameter γ , which determines the rotation angular velocity of a particle on the resonance scattering, is emphasized. The results of this paper have promising potential applications for mesotronics, which provides a novel design method for rotating resonators and ultra-sensitive sensors.

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Published
2024-08-16
DOI
https://doi.org/10.1109/aces-china62474.2024.10699770
Primary Topic
Nonlinear Dynamics and Pattern Formation
Type
article
Field-Weighted Citation Impact
0.00

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article

Resonance Scattering Generated by a Rotating Dielectric Mesoscale Sphere

Renxian Li, Yuan Zhang, Xiao Li, Shuhong Gong et al.
Nonlinear Dynamics and Pattern Formation
article

Resonance Scattering Generated by a Rotating Dielectric Mesoscale Sphere

Renxian Li, Yuan Zhang, Xiao Li, Shuhong Gong, Zhuoyuan Shi, Huan Tang, Bing Wei, Yuexiao Jiao
article en

Abstract

The resonance scattering generated by a dielectric mesoscale sphere exerted by polarized plane waves is studied based on the "instantaneous rest-frame" hypothesis and Minkowski’s theory. Both the electric and magnetic resonances are discussed. The characteristic of resonance scattering of a rotating sphere is discussed. The impact of the rotating dimensionless parameter γ , which determines the rotation angular velocity of a particle on the resonance scattering, is emphasized. The results of this paper have promising potential applications for mesotronics, which provides a novel design method for rotating resonators and ultra-sensitive sensors.

Xidian University (CN)
National Natural Science Foundation of China
Openalex Percentile: Top 81%
Nonlinear Dynamics and Pattern Formation
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