Dongyang Wang, Jiaguang Han, Shuang Zhang, "Optical cavity resonance with magnetized plasma," Chin. Opt. Lett. 16, 050005 (2018)

Search by keywords or author
- Chinese Optics Letters
- Vol. 16, Issue 5, 050005 (2018)

Fig. 1. EFS of magnetized plasma at f = 0.4 THz , for (a) B = 4 T and (b) B = 0.4 T . The magnetic field is along the z direction and the parameters used in the calculation are the plasma frequency ω p / 2 π = 0.5 THz , ε ∞ = 16 , and γ = 5 × 10 10 rad / s .

Fig. 2. (a) Top: 2D dispersion relation curve for f = 0.4 THz on the k x = 0 plane, and the selected wavevector value as marked on the curve: ( k y , k z ) ∈ { ( 3 , 5.68 ) , ( 4 , 6.69 ) , ( 5 , 7.80 ) , ( 6 , 8.97 ) , ( 7 , 10.18 ) } . Bottom: schematic of the 2D cavity array. (b) In-plane electric field E y distribution of the cavities at the resonance frequency with E z incidence, the cavity sizes are from left to right ( l y , l z ) ∈ { ( 125 , 66 ) , ( 94 , 56 ) , ( 75 , 48 ) , ( 63 , 42 ) , ( 54 , 37 ) } μm , corresponding to the wavevector coordinate in (a); the resonant mode orders used to determine the cavity sizes are ( m , n ) = ( 1 , 1 ) . (c) The transmission spectra of different cavities around the resonance frequency corresponding to mode orders ( m , n ) = ( 1 , 1 ) .

Fig. 3. (a) Resonance frequency shift with increasing mode number m when n is set to 1 for a cavity size of P 1 ( 200 μ m , 100 μ m ) . (b) The resonance frequency shift with n increasing and m is set to 1 for a cavity size of P 2 ( 150 μ m , 200 μ m ) . (c) The transmission spectrum for the case of (a). (d) The transmission spectrum for the case in (b). (e), (f) The configuration and the electric field distribution of different resonance frequencies in (c) and (d), with separate polarizations of E y and E z .

Fig. 4. (a) Transmission spectra for a fixed cavity size of ( l y , l z ) = ( 125 μ m , 66 μ m ) under different magnetic field strengths, with the same configuration as in Fig. 2 . (b) The dependence of the cavity resonance frequency over the magnetic field for mode (1,1), where the solid line is calculated by using Eqs. (1 ) and (3 ), and the squares are obtained from the full wave simulation.

Set citation alerts for the article
Please enter your email address