This article is cited in
5 papers
OPTICS AND NUCLEAR PHYSICS
Transformation of the microwave resonance properties of metastructures with cds and cdse at one- and two-photon excitation
G. A. Kraftmakher,
V. S. Butylkin,
Yu. N. Kazantsev,
V. P. Mal'tsev,
P. S. Fisher Institute of Radio Engineering and Electronics (Fryazino Branch), Russian Academy of Sciences,
Fryazino, Moscow region, 141190 Russia
Abstract:
Photonically controlled metastructures containing resonant conducting dipole and chiral elements with CdS and CdSe in gaps have been proposed, implemented, and studied in a waveguide and a meta-interferometer in the range of
$3$–
$12$ GHz. It has been found experimentally for the first time that the variation of the optical radiation power
$P_\lambda$ guided by the optical fiber to the region of the discontinuity when the photon energy
$h\nu$ is both above the width of the band gap
$E_g$ $[h\nu(\lambda_1=0.53\,\mu$m
$)>E_g]$ and below it
$[h\nu(\lambda_2=0.97\,\mu$m
$)<E_g]$ results in the transformation of the resonant response of the corresponding element (smooth variation of the intensity almost to the transparency level accompanied by a decrease in the frequency) in the microwave transmission spectrum, as well as in the transformation of the stopband in the interferogram of the meta-interferometer with a severalfold change in the width. In addition, under
$\lambda_2$ irradiation, orange–red luminescence identified as a manifestation of anti-Stokes luminescence is observed on the CdS surface. Direct cavity measurements of the complex permittivity
$\varepsilon^{\text{GHz}}$ of the CdS and CdSe samples have demonstrated an increase in both Im
$\varepsilon^{\text{GHz}}$ (with approaching saturation at
$\lambda_2$) and Re
$\varepsilon^{\text{GHz}}$ with increasing
$P_\lambda$. Characteristics of the identical manifestation of physical effects at microwave frequencies under one- and two-photon excitation have been revealed in application to the light energy flux densities
$S_1$ (at
$P_{\lambda_1}$) and
$S_2$ (at
$P_{\lambda2}$):
$S_2\gg S_1$;
$S_2^2/S_1 = \text{constant}$.
Received: 30.07.2021
Revised: 20.09.2021
Accepted: 01.10.2021
DOI:
10.31857/S1234567821210023