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Large-scale time-multiplexed nanophotonic parametric oscillators
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Arrays of nonlinear resonators offer a fertile ground for a wide range of complex phenomena and opportunities for advanced photonic sensing and computing. Recently, significant attention has focused on studying coupled resonators in special-purpose configurations either on chips or in table-top experiments. However, a path to realizing a large-scale programmable network of nonlinear photonic resonators remains elusive because of the challenges associated with simultaneously achieving strong nonlinearity, independent operation of the resonators, and programmability of the couplings. In this work, we break these barriers by realizing large-scale, time-multiplexed optical parametric oscillators (OPOs) on a single lithium niobate nanophotonic chip. We show independent operation of 70 identical OPOs in an ultrafast nanophotonic circuit. The OPOs exhibit an ultra-low threshold of a few picojoules, substantially surpassing the strength of nonlinearity of other platforms. Using our ultrafast nanophotonic circuit, a network of N OPOs with programmable all-to-all couplings requires only a few additional components. The time-multiplexed nanophotonic OPOs can enable myriad applications, including ultrafast classical and quantum information processing.
Forward citations
Cited by 4 Pith papers
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Two-optical-cycle pulses from nanophotonic two-color soliton compression
Nanophotonic lithium niobate waveguides compress 35-fs pulses at 2 µm to 13 fs (two cycles) via quadratic two-color soliton dynamics, experimentally verified by FROG.
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A compact Bragg-reflector Fabry-Perot OPO on lithium niobate reaches a 2.5 mW threshold and tunable degenerate operation.
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All-optical computing with beyond 100-GHz clock rates
An experimental all-optical recurrent neural network classifies waveforms at pulse rates up to 120 GHz, exceeding electronic CPU clocks, with accuracy dropping as the rate rises.
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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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