Flexural Cavity Mechanics in Electrostatically Driven 1D Phononic Crystal
Vishnu Kumar, Bhargavi B.A., and Saurabh A. Chandorkar

TL;DR
This paper demonstrates high-quality 1D phononic crystal resonators with electrostatic transduction, showing mode degeneracy enhances quality factors and offers potential for low-loss sensing and signal processing devices.
Contribution
It introduces a method to achieve high-Q 1D phononic resonators using electrostatic transduction within a phononic crystal, highlighting mode degeneracy effects.
Findings
Degenerate flexural modes exhibit high and comparable quality factors.
The in-phase mode inside the bandgap shows doubled quality factor.
Enhancement diminishes for out-phase mode outside the bandgap at low temperatures.
Abstract
Phononic Crystals provide a versatile platform for controlling phonons in applications such as waveguiding, filtering, and sensing. To minimize dissipation, cavity resonators are often embedded within the bandgap of phononic crystals and integrated with suitable transduction techniques. Here, we demonstrate one-dimensional (1D) phononic transmission using electrostatic transduction, enabling the realization of high-quality mechanical oscillators. Using a double-ended tuning fork resonator embedded in a 1D phononic crystal, we observe degenerate flexural modes (in-phase and out-phase) exhibiting enhanced and comparable quality factors within the same device due to mode degeneracy. The in-phase mode, whose frequency lies inside the phononic bandgap, shows an approximately two-fold increase in quality factor compared to an anchored resonator, while this enhancement diminishes for the…
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.
Taxonomy
TopicsAcoustic Wave Phenomena Research · Mechanical and Optical Resonators · Topological Materials and Phenomena
