2016
DOI: 10.1109/tmtt.2016.2600318
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Tunable Negative Group Delay in a Birefringent Fabry–Pérot-Like Cavity With High Fractional Advancement Induced by Cross-Interference Effect

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Cited by 13 publications
(9 citation statements)
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“…Although propagating in a dispersive medium, we note that after reaching section #50, the pulse preserves its Gaussian shape, although attenuated by the factor of 1.14 × 10 2 due to losses imparted by the line. Similarly at node #80, the time delay calculated from (8) gives t c, 80 − t 0 = 3.234 μs, in good agreement with time delay determined from the group velocity, namely 80 sections/v g = 3.261 μs. However, at section # 80, the pulse is greatly attenuated by the factor 1.15 × 10 5 , albeit maintaining the Gaussian profile.…”
Section: Resultssupporting
confidence: 75%
See 1 more Smart Citation
“…Although propagating in a dispersive medium, we note that after reaching section #50, the pulse preserves its Gaussian shape, although attenuated by the factor of 1.14 × 10 2 due to losses imparted by the line. Similarly at node #80, the time delay calculated from (8) gives t c, 80 − t 0 = 3.234 μs, in good agreement with time delay determined from the group velocity, namely 80 sections/v g = 3.261 μs. However, at section # 80, the pulse is greatly attenuated by the factor 1.15 × 10 5 , albeit maintaining the Gaussian profile.…”
Section: Resultssupporting
confidence: 75%
“…Moreover, strong birefringence with broadband negative group delay (NGD) in the millimetre-wave region was achieved in a circular waveguide loaded with an asymmetric cross-shaped slotted structure [8]. In addition, anomalous negative group dispersion without absorption and reflection was reported in coupled-line structures [9], enabling such structures for applications in pulse shaping, delay control, constant phase shifters [10], and in the reduction in beam squinting in series-fed antenna arrays [11].…”
Section: Introductionmentioning
confidence: 99%
“…In analogy with electron tunneling through a barrier in quantum mechanics [23], several theoretical and experimental works have treated the problem of optical tunneling time, optical clock, Hartmann effect, group delay, and superluminal phenomena [24] in (i) a single layer sandwiched between two media under total internal reflection [25,26], (ii) 1D photonic Bragg reflector (superlattice) made of isotropic and/or anisotropic layers [27][28][29][30][31], (iii) microwave waveguide under cutoff frequency or with a birefringent Fabry-Perot cavity [32][33][34], (iv) optical fiber at the cutoff wavelength [35], (v) metamaterials and microresonators [36,37], and (vi) coaxial photonic crystals [38][39][40][41][42]. (vii) Also, a large amount of work has been performed on electromagnetic periodic structures called frequency selective surface (FSS) [43].…”
Section: Introductionmentioning
confidence: 99%
“…In terms of experiments, Longhi et al 12 proposed a double Lorentzian fiber Bragg grating to observe the reflected group delay of optical pulses. Yao et al 13 demonstrated that the large and broadband negative group delay can be obtained using a circular waveguide with an asymmetric crossshaped slotted structure. However, because of the restraints of materials and mechanisms, the optical pulse group delay induced by traditional materials and structures exhibits relatively small value, and the controllable performances are not sufficiently flexible.…”
Section: Introductionmentioning
confidence: 99%