Abstract

The observation of temporal dissipative Kerr solitons in optical microresonators provides, on the applied side, compact sources of coherent optical frequency combs that have already been applied in coherent communications, dual comb spectroscopy and metrology. On a fundamental level, it enables the study of soliton physics in driven nonlinear cavities. Microresonators are commonly multimode and, as a result, inter-mode interactions inherently occur among mode families - a condition referred to as "avoided mode crossings". Avoided mode crossings can cause soliton decay, but can also modify the soliton spectrum, leading to e.g. the formation of dispersive wave and inducing a spectral recoil. Yet, to date, the entailing temporal soliton dynamics from inter-mode interactions has rarely been studied, but is critical to understand regimes of soliton-stability. Here we report the discovery of an inter-mode breather soliton. Such breathing dynamics occurs within a laser detuning range where conventionally stationary dissipative solitons are expected. We demonstrate experimentally the phenomenon in two microresonator platforms (crystalline magnesium fluoride and photonic chip-based silicon nitride microresonators), and theoretically describe the dynamics based on a pair of coupled Lugiato-Lefever equations. We demonstrate experimentally that the breathing is associated with a periodic energy exchange between the soliton and another optical mode family. We further show that inter-mode interactions can be modeled by a response function acting on dissipative solitons. The observation of breathing dynamics in the conventionally stable soliton regime is critical to applications, ranging from low-noise microwave generation, frequency synthesis to spectroscopy. On a fundamental level, our results provide new understandings of the rich dissipative soliton dynamics in multimode nonlinear cavities.

Highlights

  • Dissipative solitons are self-localized structures resulting from the double balance of dispersion by nonlinearity and dissipation by a driving force, and have been observed in a variety of fields, such as plasma physics, atomic physics, chemistry, and biology [1]

  • We base our study on frequency domain quantities that hold the advantage of fast acquisition and high dynamic range: the soliton repetition rate is measured from the radio frequency beat note of the frequency comb teeth spacing, and the pulse duration is estimated via the comb bandwidth

  • We investigate novel breathing dynamics of cavity dissipative Kerr solitons in the presence of intermode interactions originating from AMXs in multimode microresonators

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Summary

INTRODUCTION

Dissipative solitons are self-localized structures resulting from the double balance of dispersion by nonlinearity and dissipation by a driving force, and have been observed in a variety of fields, such as plasma physics, atomic physics, chemistry, and biology [1]. In addition to stable DKS, breather solitons in microresonators have recently been observed and studied [11,12,13] In those studies, the breathing phenomenon corresponds to an intrinsic dynamical instability of dissipative Kerr cavity systems [5,6,7,30] described by a standard Lugiato-Lefever equation (LLE) model (or equivalently a set of coupled-mode equations) [31,32,33,34], which exists near the low-detuning boundary of the soliton existence domain. Our observations contribute to the physics of DKS with a new panel of soliton instability, but are critical for applications ranging from self-referenced soliton combs for frequency metrology [15,24], to the generation of low-noise microwaves [17]

THEORY AND SIMULATION
EXPERIMENTAL RESULTS
CONCLUSION
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