Microbubble surface instabilities in a strain stiffening viscoelastic material
Year: 2026
Type: article
Abstract: Understanding the dynamics of instabilities along fluid-solid interfaces is critical for the efficacy of focused ultrasound therapy tools (e.g., histotripsy) and microcavitation rheometry techniques. Non-uniform pressure fields generated by either ultrasound or a focused laser can cause non-spherical microcavitation bubbles. Previous perturbation amplitude evolution models in viscoelastic materials either assume pure radial deformation or have inconsistent kinematic fields between the fluid and solid contributions. We derive a kinematically-consistent theoretical model for the evolution of surface perturbations. The model captures the non-linear kinematics of a strain-stiffening viscoelastic material surrounding a non-spherical bubble. The model is validated for (i) small, approximately linear radial oscillations and (ii) large inertial oscillations using laser-induced microcavitation experiments in a soft hydrogel. For the former, the bubble is allowed to reach mechanical equilibrium, and then surface perturbations are excited using ultrasound forcing. For the latter, the microbubble forms small bubble surface perturbations at its maximum radius that grow during collapse. The model’s dominant surface perturbation mode scales linearly with equilibrium radius and matches experiments. Similarly, the model’s perturbation amplitude evolution sufficiently constrains the rheometry problem and is experimentally validated. • Kinematically-consistent bubble surface perturbation evolution model for strain stiffening viscoelastic materials. • Theoretical model validation for the evolution of bubble surface perturbations in viscoelastic materials. • Tunable strain-rate material characterization from a single experimental setup.
Source: Extreme Mechanics Letters
Language: English
Subfield: Biomedical Engineering
Field: Engineering
Domain: Physical Sciences
Open Access status: hybrid
Estimated APC paid: $3,940
Awards: G202663329, (DEPSCOR-RC FY22) THEORETICAL MODELING OF NON-SPHERICAL INERTIAL CAVITATION FOR ANISOTROPIC SOFT MATTER RHEOMETRY, G3555168881, Collaborative Research: Integrated Experiments and Modeling for Spatial, Finite, and Fast Rheometry of Graded Hydrogels using Inertial Cavitation, G494217318, Collaborative Research: Integrated Experiments and Modeling for Spatial, Finite, and Fast Rheometry of Graded Hydrogels using Inertial Cavitation, Collaborative Research: Integrated Experiments and Modeling for Spatial, Finite, and Fast Rheometry of Graded Hydrogels using Inertial Cavitation
OpenAlex ID: W7155161696
