4 research outputs found
Topological dissipative Kerr soliton combs in a valley photonic crystal resonator
Topological phases have become an enabling role in exploiting new
applications of nonlinear optics in recent years. Here we theoretically propose
a valley photonic crystal resonator emulating topologically protected
dissipative Kerr soliton combs. It is shown that topological resonator modes
can be observed in the resonator. Moreover, we also simulate the dynamic
evolution of the topological resonator with the injection of a continuous-wave
pump laser. We find that the topological optical frequency combs evolve from
Turing rolls to chaotic states, and eventually into single soliton states. More
importantly, such dissipative Kerr soliton combs generated in the resonator are
inborn topologically protected, showing robustness against sharp bends and
structural disorders. Our design supporting topologically protected dissipative
Kerr soliton combs could be implemented experimentally in on-chip
nanofabricated photonic devices.Comment: 16 pages, 12 figure
Optical Ranging Using Coherent Kerr Soliton Dual-microcombs with Extended Ambiguity Distance
Optical ranging is a key technology in metrology. Optical frequency combs are
shown to provide several advantages in light ranging, offering high precision
with high acquisition rate. However, performance of traditional ranging systems
based on microcombs is limited by the short ambiguity distance and
non-real-time processing. Here, we show that dual-comb ranging system using
coherent Kerr soliton microcombs and optical switch realizes extended ambiguity
distance and provides a route to real-time processing. The ambguity distance is
extended to 3.28 m from about 1.5 mm and the uncertainty reaches about 1.05
times 10^-7, while the system is compatible with low-bandwidth detectors.
Combining coherent microcomb ranging systems with special FPGA could enable
comb-based real-time ranging systems for several applications such as
industrial process monitoring.Comment: 9 pages, 5 figure