• Photonics Research
  • Vol. 6, Issue 2, 117 (2018)
Yongquan Zeng1, Guozhen Liang1, Bo Qiang1, Bo Meng1, Hou Kun Liang2, Shampy Mansha3, Jianping Li4, Zhaohui Li5, Lianhe Li6, Alexander Giles Davies6, Edmund Harold Linfield6, Ying Zhang2, Yidong Chong3, and Qi Jie Wang1、3、*
Author Affiliations
  • 1Centre for Optoelectronics and Biophotonics, School of Electrical and Electronic Engineering, Nanyang Technological University, 50 Nanyang Avenue, Singapore 639798, Singapore
  • 2Singapore Institute of Manufacturing Technology, 2 Fusionopolis Way, Singapore 138634, Singapore
  • 3School of Physical and Mathematical Sciences, Nanyang Technological University, 21 Nanyang Link, Singapore 637371, Singapore
  • 4Institute of Photonics Technology, Jinan University, Guangzhou 510632, China
  • 5State Key Laboratory of Optoelectronic Materials and Technologies, School of Electronics and Information Technology, Sun Yat-sen University, Guangzhou 510275, China
  • 6School of Electronic and Electrical Engineering, University of Leeds, Woodhouse Lane, Leeds LS2 9JT, UK
  • show less
    DOI: 10.1364/PRJ.6.000117 Cite this Article Set citation alerts
    Yongquan Zeng, Guozhen Liang, Bo Qiang, Bo Meng, Hou Kun Liang, Shampy Mansha, Jianping Li, Zhaohui Li, Lianhe Li, Alexander Giles Davies, Edmund Harold Linfield, Ying Zhang, Yidong Chong, Qi Jie Wang. Terahertz emission from localized modes in one-dimensional disordered systems [Invited][J]. Photonics Research, 2018, 6(2): 117 Copy Citation Text show less
    Diagram of the THz QCL structure with a 1D disordered grating. Insets: top view of the device (top left), and scanning electron microscope (SEM) image of the fabricated QCL with disordered grating (bottom right); here, the aperture width is 3.5 μm and the disorder degree is 0.2.
    Fig. 1. Diagram of the THz QCL structure with a 1D disordered grating. Insets: top view of the device (top left), and scanning electron microscope (SEM) image of the fabricated QCL with disordered grating (bottom right); here, the aperture width is 3.5 μm and the disorder degree is 0.2.
    (a) Ensemble-averaged transmission spectrum over 100 different configurations of the 1D disordered gratings for each degree of disorder. In the simulation, the 3D disordered waveguide structure was simplified to a 1D grating using an estimated refractive index contrast and without considering waveguide or material loss. (b) Ensemble-averaged gain threshold, calculated from 20 different configurations for each degree of disorder and taking the mean gain threshold at each frequency bin. The simulation was simplified to a 2D calculation of the structural cross sections where the x–z plane was considered, while the grating was assumed to be infinite in the y direction. For Δd=0, the peak at Δω/ω0=−0.15 is induced by resonance with the wire bonding areas. This resonance is disrupted and therefore disappears when disorder is introduced. The free carrier absorption losses of the active material were not considered.
    Fig. 2. (a) Ensemble-averaged transmission spectrum over 100 different configurations of the 1D disordered gratings for each degree of disorder. In the simulation, the 3D disordered waveguide structure was simplified to a 1D grating using an estimated refractive index contrast and without considering waveguide or material loss. (b) Ensemble-averaged gain threshold, calculated from 20 different configurations for each degree of disorder and taking the mean gain threshold at each frequency bin. The simulation was simplified to a 2D calculation of the structural cross sections where the xz plane was considered, while the grating was assumed to be infinite in the y direction. For Δd=0, the peak at Δω/ω0=0.15 is induced by resonance with the wire bonding areas. This resonance is disrupted and therefore disappears when disorder is introduced. The free carrier absorption losses of the active material were not considered.
    (a) LIV curves and (b) emission spectrum at 4.26 A for the fabricated 1D periodic QCL. (c) LIV curves and (d) emission spectra for the fabricated 1D disordered QCL with Δd=0.2. Emission spectra were measured at a heat-sink temperature of 10 K with a resolution of 0.2 cm−1. Aperture width of the devices is 3.5 μm.
    Fig. 3. (a) LIV curves and (b) emission spectrum at 4.26 A for the fabricated 1D periodic QCL. (c) LIV curves and (d) emission spectra for the fabricated 1D disordered QCL with Δd=0.2. Emission spectra were measured at a heat-sink temperature of 10 K with a resolution of 0.2  cm1. Aperture width of the devices is 3.5 μm.
    (a) Diagram showing two different sets of disordered gratings with disorder degree of Δd=0.2 fabricated on the same ridge, with the two lasers being pumped separately. (b) Emission spectra under different pumping conditions. Peaks are labelled by the frequency value in THz. (c) Calculated mode distributions (red curves) corresponding to four emission peaks when the “cold” laser was not pumped. The simulation was simplified to a 2D calculation of the structural cross sections where the x–z plane was considered, while the grating was assumed to be infinite in the y direction. For the cold laser, imag(nGaAs/AlGaAs)=−0.01i; while for the hot laser, imag(nGaAs/AlGaAs)=0.01i. Inset: field distribution snapshots of the top-view structure calculation (x–y plane within the active region, as shown in Fig. 1). The calculation results for cross section (red curves) and top view (field distribution snapshots) of the same structure agree well.
    Fig. 4. (a) Diagram showing two different sets of disordered gratings with disorder degree of Δd=0.2 fabricated on the same ridge, with the two lasers being pumped separately. (b) Emission spectra under different pumping conditions. Peaks are labelled by the frequency value in THz. (c) Calculated mode distributions (red curves) corresponding to four emission peaks when the “cold” laser was not pumped. The simulation was simplified to a 2D calculation of the structural cross sections where the xz plane was considered, while the grating was assumed to be infinite in the y direction. For the cold laser, imag(nGaAs/AlGaAs)=0.01i; while for the hot laser, imag(nGaAs/AlGaAs)=0.01i. Inset: field distribution snapshots of the top-view structure calculation (xy plane within the active region, as shown in Fig. 1). The calculation results for cross section (red curves) and top view (field distribution snapshots) of the same structure agree well.
    Emission spectra of a 1D disordered QCL without (red curve) and with (violet dashed curve) partial covering by a copper sheet. The pumping current is 4.09 A. All the peaks are labelled by their frequency values in THz. The arrows are referred to in the text.
    Fig. 5. Emission spectra of a 1D disordered QCL without (red curve) and with (violet dashed curve) partial covering by a copper sheet. The pumping current is 4.09 A. All the peaks are labelled by their frequency values in THz. The arrows are referred to in the text.
    Freq. (THz)3.1233.1313.1453.1603.1813.2043.2793.315
    Thres. (A)3.6243.7163.8123.6244.3054.4213.6564.069
    Table 1. Peak Frequencies (THz) and the Corresponding Lasing Threshold Currents (A) Corresponding to the Spectra in Fig. 3(d)
    Yongquan Zeng, Guozhen Liang, Bo Qiang, Bo Meng, Hou Kun Liang, Shampy Mansha, Jianping Li, Zhaohui Li, Lianhe Li, Alexander Giles Davies, Edmund Harold Linfield, Ying Zhang, Yidong Chong, Qi Jie Wang. Terahertz emission from localized modes in one-dimensional disordered systems [Invited][J]. Photonics Research, 2018, 6(2): 117
    Download Citation