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Cavity Soliton-Induced Topological Edge States
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Over the past decade, cavity solitons have attracted substantial attention for their rich dynamics and their myriad potential applications. Recently, there has been growing interest in understanding cavity solitons in systems of coupled resonators, where both new physics and applications can emerge. While numerous works have theoretically studied the interplay between cavity solitons and lattice topology, experimental demonstrations of cavity solitons in topological lattices remain elusive. Here, we experimentally realize cavity solitons in a Su-Schrieffer-Heeger (SSH) lattice and illustrate that the synergy between topology and soliton formation dynamics can induce soliton formation at the boundaries of a topological SSH lattice. Our work illustrates the rich physics of cavity solitons in topological lattices and demonstrates a flexible approach to study solitons in large-scale coupled resonator arrays.
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Cited by 1 Pith paper
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Turing-Completeness and Undecidability in Coupled Nonlinear Optical Resonators
Coupled nonlinear optical resonator networks with just 12 pulses are shown to be Turing-complete, making steady-state and time-to-solution questions about them formally undecidable.
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