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1.Service OPERA-Photonics, Université libre de Bruxelles (U.L.B.), 50 Avenue F. D. Roosevelt, CP 194/5, B-1050 Brussels, Belgium
2.Department of Electrical Engineering, California Institute of Technology, Pasadena, CA 91125, USA
3.Institut Universitari de Matemática Pura i Aplicada, Universitat Politècnica de València, 46022 València, Spain
Simon-Pierre Gorza (simon.pierre.gorza@ulb.be)
Received:29 May 2025,
Revised:2025-11-10,
Accepted:26 November 2025,
Online First:18 February 2026,
Published:30 April 2026
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Englebert, N. et al. Dynamics of driven dissipative temporal solitons in an intracavity phase trap. Light: Science & Applications, 15, 1317-1326 (2026).
Englebert, N. et al. Dynamics of driven dissipative temporal solitons in an intracavity phase trap. Light: Science & Applications, 15, 1317-1326 (2026). DOI: 10.1038/s41377-025-02147-8.
Temporal cavity solitons are ultrashort optical pulses circulating in driven Kerr resonators. Their intrinsic stability and ability to generate coherent broadband frequency combs have led to breakthroughs in fields such as sensing
metrology
and signal synthesis. However
this robustness limits control over soliton dynamics and constrains comb characteristics. Here
we demonstrate that stationary and moving trapping potentials
generated through intracavity phase modulation
provide unprecedented control over cavity soliton properties. We theoretically show that
for deep potentials
the soliton spectral shift and repetition rate tuning range are primarily limited by a Hopf bifurcation
and reveal the role of dissipation in soliton dynamics. Using a fibre resonator
we observe stable blue- and red-shifted solitons up to 0.4 times their spectral width
at least an order of magnitude larger than with external phase modulation of the drive. We also investigate the interplay between the trapping potential and stimulated Raman scattering
showing that Raman self-frequency shift can be fully compensated
extending the existence range of cavity solitons. Our results provide a new means for stabilising or rapidly tuning the repetition rate of Kerr combs over a wide range
broadening the applications of Kerr frequency combs.
Nagumo, J., Arimoto, S. & Yoshizawa, S. An active pulse transmission line simulating nerve axon. Proc. IRE 50 , 2061–2070 (1962)..
Kapral, R. & Showalter, K. Chemical Waves and Patterns (Dordrecht: Springer, 2012).
Wu, J. R., Keolian, R. & Rudnick, I. Observation of a nonpropagating hydrodynamic soliton. Phys. Rev. Lett. 52 , 1421–1424 (1984)..
Barland, S. et al. Cavity solitons as pixels in semiconductor microcavities. Nature 419 , 699–702 (2002)..
Grelu, P. & Akhmediev, N. Dissipative solitons for mode-locked lasers. Nat. Photonics 6 , 84–92 (2012)..
Leo, F. et al. Temporal cavity solitons in one-dimensional Kerr media as bits in an all-optical buffer. Nat. Photonics 4 , 471–476 (2010)..
Herr, T. et al. Temporal solitons in optical microresonators. Nat. Photonics 8 , 145–152 (2014)..
Lilienfein, N. et al. Temporal solitons in free-space femtosecond enhancement cavities. Nat. Photonics 13 , 214–218 (2019)..
Wildi, T. et al. Dissipative Kerr solitons in integrated Fabry–Perot microresonators. Optica 10 , 650–656 (2023)..
Trocha, P. et al. Ultrafast optical ranging using microresonator soliton frequency combs. Science 359 , 887–891 (2018)..
Suh, M. G. et al. Microresonator soliton dual-comb spectroscopy. Science 354 , 600–603 (2016)..
Lundberg, L. et al. Phase-coherent lightwave communications with frequency combs. Nat. Commun. 11 , 201 (2020)..
Obrzud, E. et al. A microphotonic astrocomb. Nat. Photonics 13 , 31–35 (2019)..
Parra-Rivas, P. et al. Effects of inhomogeneities and drift on the dynamics of temporal solitons in fiber cavities and microresonators. Opt. Express 22 , 30943–30954 (2014)..
Jang, J. K. et al. All-optical buffer based on temporal cavity solitons operating at 10 Gb/s. Opt. Lett. 41 , 4526–4529 (2016)..
Erkintalo, M., Murdoch, S. G. & Coen, S. Phase and intensity control of dissipative Kerr cavity solitons. J. R. Soc. N.Z. 52 , 149–167 (2022)..
Jang, J. K. et al. Temporal tweezing of light through the trapping and manipulation of temporal cavity solitons. Nat. Commun. 6 , 7370 (2015)..
Jang, J. K. et al. Writing and erasing of temporal cavity solitons by direct phase modulation of the cavity driving field. Opt. Lett. 40 , 4755–4758 (2015)..
Cole, D. C. et al. Kerr-microresonator solitons from a chirped background. Optica 5 , 1304–1310 (2018)..
Weng, W. L. et al. Microresonator dissipative Kerr solitons synchronized to an optoelectronic oscillator. Phys. Rev. Appl. 17 , 024030 (2022)..
Obrzud, E., Lecomte, S. & Herr, T. Temporal solitons in microresonators driven by optical pulses. Nat. Photonics 11 , 600–607 (2017)..
Wang, Y. D. et al. Addressing temporal Kerr cavity solitons with a single pulse of intensity modulation. Opt. Lett. 43 , 3192–3195 (2018)..
Nielsen, A. U. et al. Coexistence and interactions between nonlinear states with different polarizations in a monochromatically driven passive Kerr resonator. Phys. Rev. Lett. 123 , 013902 (2019)..
Nielsen, A. U. et al. Nonlinear Localization of Dissipative Modulation Instability. Phys. Rev. Lett. 127 , 123901 (2021)..
Tusnin, A. K., Tikan, A. M. & Kippenberg, T. J. Nonlinear states and dynamics in a synthetic frequency dimension. Phys. Rev. A 102 , 023518 (2020)..
Englebert, N. et al. Bloch oscillations of coherently driven dissipative solitons in a synthetic dimension. Nat. Phys. 19 , 1014–1021 (2023)..
He, Y. et al. High-speed tunable microwave-rate soliton microcomb. Nat. Commun. 14 , 3467 (2023)..
Sun, Y. F. et al. Dissipative Kerr solitons, breathers, and chimera states in coherently driven passive cavities with parabolic potential. Opt. Lett. 47 , 6353–6356 (2022)..
de Moura, M. A. Nonlinear Schrodinger solitons in the presence of an external potential. J. Phys. A Math. Gen. 27 , 7157–7164 (1994)..
Serkin, V. N., Hasegawa, A. & Belyaeva, T. L. Nonautonomous solitons in external potentials. Phys. Rev. Lett. 98 , 074102 (2007)..
Rozenman, G. G., Shemer, L. & Arie, A. Observation of accelerating solitary wavepackets. Phys. Rev. E 101 , 050201 (2020). .
Kutz, J. N. Mode-locked soliton lasers. SIAM Rev. 48 , 629–678 (2006)..
Yu, T. T. et al. Passive repetition-rate stabilization for a mode-locked fiber laser by electro-optic modulation. Opt. Lett. 47 , 1178–1181 (2022)..
Wang, Y. D. et al. Stimulated Raman scattering imposes fundamental limits to the duration and bandwidth of temporal cavity solitons. Phys. Rev. Lett. 120 , 053902 (2018)..
Lugiato, L. A. & Lefever, R. Spatial dissipative structures in passive optical systems. Phys. Rev. Lett. 58 , 2209–2211 (1987)..
Haelterman, M., Trillo, S. & Wabnitz, S. Dissipative modulation instability in a nonlinear dispersive ring cavity. Opt. Commun. 91 , 401–407 (1992)..
Coen, S. & Erkintalo, M. Universal scaling laws of Kerr frequency combs. Opt. Lett. 38 , 1790–1792 (2013)..
Rogel-Salazar, J. The Gross–Pitaevskii equation and Bose–Einstein condensates. Eur. J. Phys. 34 , 247–257 (2013)..
Matsko, A. B. & Maleki, L. On timing jitter of mode locked Kerr frequency combs. Opt. Express 21 , 28862–28876 (2013)..
Yi, X. et al. Theory and measurement of the soliton self-frequency shift and efficiency in optical microcavities. Opt. Lett. 41 , 3419–3422 (2016)..
Longhi, S., Steinmeyer, G. & Wong, W. S. Variational approach to pulse propagation in parametrically amplified optical systems. J. Opt. Soc. Am. B 14 , 2167–2173 (1997)..
Englebert, N. et al. Temporal solitons in a coherently driven active resonator. Nat. Photonics 15 , 536–541 (2021)..
Englebert, N. et al. High peak-to-background-ratio solitons in a coherently driven active fiber cavity. APL Photonics 8 , 120802 (2023)..
Karpov, M. et al. Raman self-frequency shift of dissipative Kerr solitons in an optical microresonator. Phys. Rev. Lett. 116 , 103902 (2016)..
Lei, F. C. et al. Optical linewidth of soliton microcombs. Nat. Commun. 13 , 3161 (2022)..
Atieh, A. K. et al. Measuring the Raman time constant ( T R ) for soliton pulses in standard single-mode fiber. J. Lightwave Technol. 17 , 216–221 (1999)..
Chen, H. et al. Real-time observation of frequency Bloch oscillations with fibre loop modulation. Light Sci. Appl. 10 , 48 (2021)..
Wang, Y. D. et al. Universal mechanism for the binding of temporal cavity solitons. Optica 4 , 855–863 (2017)..
Duguay, M. & Hansen, J. Optical frequency shifting of a mode-locked laser beam. IEEE J. Quantum Electron. 4 , 477–481 (1968)..
Wright, L. J. et al. Spectral shearing of quantum light pulses by electro optic phase modulation. Phys. Rev. Lett. 118 , 023601 (2017)..
Zhu, D. et al. Spectral control of nonclassical light pulses using an integrated thin-film lithium niobate modulator. Light Sci. Appl. 11 , 327 (2022)..
Pedaci, F. et al. Positioning cavity solitons with a phase mask. Appl. Phys. Lett. 89 , 221111 (2006)..
Yao, X. S. & Maleki, L. Dual microwave and optical oscillator. Opt. Lett. 22 , 1867–1869 (1997)..
Yu, N., Salik, E. & Maleki, L. Ultralow-noise mode-locked laser with coupled optoelectronic oscillator configuration. Opt. Lett. 30 , 1231–1233 (2005)..
Englebert, N. et al. Parametrically driven Kerr cavity solitons. Nat. Photonics 15 , 857–861 (2021)..
Moille, G. et al. Parametrically driven pure-Kerr temporal solitons in a chip-integrated microcavity. Nat. Photonics 18 , 617–624 (2024)..
Rozenman, G. G. et al. Amplitude and phase of wave packets in a linear potential. Phys. Rev. Lett. 122 , 124302 (2019)..
Veltz, R. BifurcationKit.jl at https://hal.archives-ouvertes.fr/hal-02902346 https://hal.archives-ouvertes.fr/hal-02902346 (2020).
Govaerts, W. J. F. Numerical Methods for Bifurcations of Dynamical Equilibria (Philadelphia: Society for Industrial and Applied Mathematics, 2000).
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