Experimental Evidence of Thermal Capillary Waves Excitation on a Microsphere Surface
Abhishek Sureshkumar, Georges Perin, Julien Lapeyre, Rozenn Bernard, Kelig Terrien, Bertrand Dudoux, Adil Haboucha, H\'el\`ene Ollivier, Yannick Dumeige, St\'ephane Trebaol

TL;DR
This study reveals that thermally excited capillary waves, not fabrication imperfections, are the fundamental cause of surface scattering losses in microsphere resonators, impacting their performance at short wavelengths.
Contribution
It provides experimental evidence linking frozen capillary fluctuations to scattering losses, revising the understanding of surface roughness origins in microsphere cavities.
Findings
Capillary waves are the main source of surface roughness in microspheres.
Experimental AFM data matches capillary wave theory predictions.
Surface scattering losses are fundamentally due to thermodynamic fluctuations.
Abstract
Whispering-gallery-mode (WGM) microsphere resonators have emerged as a versatile platform across various photonic applications. Despite significant progress, their performance at short wavelengths is fundamentally limited by scattering-induced optical losses that restrict achievable quality factors (Q-factor). Although surface roughness has long been recognised as the leading cause of these losses, its physical origin has remained unclear, with current understanding attributing it to unavoidable fabrication imperfections. Here, we show that thermally excited capillary waves are the fundamental source of scattering losses in microsphere cavities. Using high-resolution atomic force microscopy (AFM) combined with rigorous statistical analysis, we quantitatively identify the characteristic signatures of frozen capillary fluctuations at the sub-nanometre level. The experimentally extracted…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
