Related Experiment Video
Updated: Jul 13, 2026

Magnetically Induced Rotating Rayleigh-Taylor Instability
Published on: March 3, 2017
Rippling instability of a collapsing bubble
da Silveira R1, Chaieb, Mahadevan
1Department of Physics, Department of Mechanical Engineering, Massachusetts Institute of Technology, Cambridge, MA 02139, USA.
Air bubbles rising in viscous liquids create slow-bursting domes that fold into wavy patterns. This geometric phenomenon, driven by gravity and bending forces, predicts a specific number of ripples, confirmed by experiments.
Area of Science:
- Fluid dynamics
- Rheology
- Surface physics
Background:
- Bubbles in viscous liquids form surface domes.
- Unlike soap bubbles, these domes collapse slowly under gravity.
- This collapse leads to a unique wavy or rippling structure.
Purpose of the Study:
- To investigate the physics behind the slow collapse and rippling of air bubbles in viscous liquids.
- To formulate a theoretical model for the onset and growth of surface corrugations.
- To establish a quantitative relationship between bubble properties and ripple formation.
Main Methods:
- Theoretical modeling of fluid sheet dynamics.
- Analysis of the interplay between gravitational and bending forces.
- Experimental observation of bubble behavior in viscous fluids.
Main Results:
- A theory for the onset of surface rippling in viscous sheets was developed.
- The growth of corrugations is governed by a balance of gravitational and bending forces.
- A quantitative expression for the number of ripples was derived and experimentally validated.
Conclusions:
- The rippling effect in viscous fluid sheets is primarily a geometric phenomenon.
- The derived theory and ripple number expression show wide applicability across various fluid properties and scales.
- Experimental results strongly support the theoretical predictions for ripple formation.
Related Concept Videos
Oscillations about an Equilibrium Position
Types of Damping
Standing Waves
Stability
The stability of an LTI system is determined by the roots of its characteristic equation, known as poles. A system is stable if it produces a bounded...
Buoyancy and Stability for Submerged and Floating Bodies
Limits with Oscillating Discontinuities

