Nonlinear control of photonic higher-order topological bound states in the continuum
topology
nonlinearity
FOS: Physical sciences
QC350-467
Optics. Light
16. Peace & justice
01 natural sciences
NATURAL SCIENCES. Physics.
Article
TA1501-1820
PRIRODNE ZNANOSTI. Fizika.
nonlinearity, topology
0103 physical sciences
Applied optics. Photonics
acoustics
Physics - Optics
Optics (physics.optics)
DOI:
10.1038/s41377-021-00607-5
Publication Date:
2021-08-10T07:04:12Z
AUTHORS (10)
ABSTRACT
AbstractHigher-order topological insulators (HOTIs) are recently discovered topological phases, possessing symmetry-protected corner states with fractional charges. An unexpected connection between these states and the seemingly unrelated phenomenon of bound states in the continuum (BICs) was recently unveiled. When nonlinearity is added to the HOTI system, a number of fundamentally important questions arise. For example, how does nonlinearity couple higher-order topological BICs with the rest of the system, including continuum states? In fact, thus far BICs in nonlinear HOTIs have remained unexplored. Here we unveil the interplay of nonlinearity, higher-order topology, and BICs in a photonic platform. We observe topological corner states that are also BICs in a laser-written second-order topological lattice and further demonstrate their nonlinear coupling with edge (but not bulk) modes under the proper action of both self-focusing and defocusing nonlinearities. Theoretically, we calculate the eigenvalue spectrum and analog of the Zak phase in the nonlinear regime, illustrating that a topological BIC can be actively tuned by nonlinearity in such a photonic HOTI. Our studies are applicable to other nonlinear HOTI systems, with promising applications in emerging topology-driven devices.
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