研究目的
Investigating the harmonic modelocking in THz quantum cascade lasers (QCLs) to generate multiple pulses per round trip and explore the potential for passive harmonic modelocking and THz pulse generation.
研究成果
The study successfully demonstrates harmonic modelocking of THz QCLs, enabling the generation of multiple pulses per round trip and a mode separation at harmonics of the round-trip frequency. The results indicate the potential for passive harmonic modelocking and the generation of low-noise microwave signals in the hundreds of GHz region.
研究不足
The modelocked spectral bandwidth is limited due to the lack of dispersion compensation, and the cavity length results in a larger group delay dispersion (GDD), leading to longer pulses. The observation of harmonic mode spacing at 15fRT is beyond the range of the current spectrum analyzer.
1:Experimental Design and Method Selection
The study employs time-resolved THz techniques to demonstrate harmonic injection and mode-locking in THz QCLs. The methodology includes modulating the QCLs at the harmonics of the round-trip frequency and analyzing the generated pulses and spectra.
2:Sample Selection and Data Sources
QCLs with a center lasing frequency of ~2.5 THz and an emission bandwidth of up to 400 GHz are investigated. The samples are processed into metal–metal waveguides with a ridge width of 60 μm and a total cavity length of 5.9 mm.
3:List of Experimental Equipment and Materials
The experimental setup includes a high-speed mount with a cut-off frequency >18 GHz, a spectrum analyzer for electrical beatnote measurements, and an injection seeding technique for pulse characterization.
4:Experimental Procedures and Operational Workflow
The procedure involves measuring the electrical beatnote, injection locking to an external microwave reference, and characterizing the temporal and spectral profiles of the QCL emission using injection seeding.
5:Data Analysis Methods
The data analysis includes Fourier transform of the time profiles to obtain the spectrum and numerical simulations based on the Maxwell-Bloch equations to investigate the electric field evolution.
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