Related Experiment Video
Updated: Jun 24, 2026

04:56
Real-Time Force Measurement Between Emulsion Droplets During Enzymatic Breakdown
Published on: June 27, 2025
Laser-induced force on a microfluidic drop: origin and magnitude
Emilie Verneuil1, Maríaluisa Cordero, François Gallaire
1Laboratoire d'Hydrodynamique (LadHyX) and Department of Mechanics, Ecole Polytechnique, Palaiseau, France. emiliev@seas.upenn.edu
Langmuir : the ACS Journal of Surfaces and Colloids
|April 11, 2009
Summary
Localized laser heating of microfluidic drops creates surface tension gradients, generating a measurable force. This soluto-capillary effect drives interfacial flows and can be used to control drop dynamics and movement.
Area of Science:
- Physics
- Fluid Dynamics
- Microfluidics
Background:
- Microfluidic drops are susceptible to surface tension gradients.
- Localized heating can alter fluid interfaces.
Purpose of the Study:
- Investigate the origin and magnitude of forces on microfluidic drops induced by localized laser heating.
- Characterize the resulting interfacial flows and drop dynamics.
Main Methods:
- Utilized fluorescent dye colocalization to visualize surfactant micelle distribution under laser heating.
- Employed time-resolved micro-Particle Image Velocimetry to measure interfacial flow patterns.
- Developed a microfluidic device to quantify the net force on the laser-heated drop.
Main Results:
- Demonstrated that laser heating alters surfactant distribution, creating out-of-equilibrium interfaces and reversed interfacial flows.
- Measured a force of 180 nN on a 300x100 micrometer drop with 100 mW laser power.
- Established a heating time scale of 4 ms, limiting force generation dynamics and maximum drop velocity (0.7 mm/s).
Conclusions:
- Localized heating induces a soluto-capillary effect that overcomes thermal surface tension dependence, generating significant forces on microfluidic drops.
- The magnitude of the force is directly related to laser power and absorption, while dynamics are governed by the heating time scale.
- A scaling model describes the blocking force in confined geometries due to viscous stresses.

