2013
DOI: 10.1016/j.cap.2012.11.018
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Resonant transmission of terahertz waves through metallic slot antennas on various dielectric substrates

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Cited by 35 publications
(23 citation statements)
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“…The modified effective dielectric constant ε due to the presence of the fungi in the ambient condition can be expressed as ε = ε eff + αN ( ε f −1), where ε eff is the effective dielectric constant without the deposition of fungi, N is the number of microorganisms, and α is the coefficient which is associated with the volume fraction of the fungi. Here, ε eff in the capacitance (and hence the resonant frequency) is influenced both by the dielectric constants of the substrate and the air41, in which we obtained ε eff = 6.4 from simulation results (See Supplementary Figure S5). From the relation , where f ( f 0 ) is the resonant frequency with (without) the deposition of the fungi, the frequency shift Δ f = f − f 0 leads to .…”
mentioning
confidence: 89%
“…The modified effective dielectric constant ε due to the presence of the fungi in the ambient condition can be expressed as ε = ε eff + αN ( ε f −1), where ε eff is the effective dielectric constant without the deposition of fungi, N is the number of microorganisms, and α is the coefficient which is associated with the volume fraction of the fungi. Here, ε eff in the capacitance (and hence the resonant frequency) is influenced both by the dielectric constants of the substrate and the air41, in which we obtained ε eff = 6.4 from simulation results (See Supplementary Figure S5). From the relation , where f ( f 0 ) is the resonant frequency with (without) the deposition of the fungi, the frequency shift Δ f = f − f 0 leads to .…”
mentioning
confidence: 89%
“…Various resonance modes such as inductive-capacitive (LC) resonance, dipole resonance, and quadruple resonance appear in the metamaterials when the circular current is generated by interacting with incident light. The properties of each resonance mode are mainly governed by geometrical factors such as periodicity, gap width, metal thickness, and side arm length [4,[12][13][14][15].…”
Section: Introductionmentioning
confidence: 99%
“…More importantly, this enables us to use a very thin water layer, and hence, to overcome the difficulties caused by the strong water attenuation of THz waves [16]. For sensing applications, the effect of the geometrical parameters on the metamaterial resonance, such as the gap width, the metal thickness, and the substrate dielectric constant have been very important properties for device optimization [12][13][14]17]. In particular, the vertical extent of the sensing volume has been addressed in slot antenna structures and metamaterials.…”
Section: Introductionmentioning
confidence: 99%
“…The electromagnetic properties of the metamaterial consisting of array of metallic structures can be engineered by controlling shapes and sizes of the metallic structures. Slot structures are often used to build a metamaterial because their simple structure enables easy control of the desired operating frequency just by changing the length and width of the slot [2][3][4]. The slot can be modelled as a parallel LC resonant circuit due to the electric field confined around center of the slot and currents concentrated at the edge of the slots.…”
Section: Introductionmentioning
confidence: 99%