Related Experiment Video
Updated: Apr 22, 2026

Quantitative and Qualitative Examination of Particle-particle Interactions Using Colloidal Probe Nanoscopy
Published on: July 18, 2014
Buckling instability of self-assembled colloidal columns.
James W Swan1, Paula A Vasquez1, Eric M Furst1
1Department of Chemical and Biomolecular Engineering, Center for Molecular and Engineering Thermodynamics, University of Delaware, Newark, Delaware 19716, USA.
Magnetically responsive colloidal columns buckle in microgravity when the magnetic field is removed. This buckling behavior, driven by axial expansion in a fluid, is explained by an elastohydrodynamic model.
Area of Science:
- Soft matter physics
- Colloidal science
- Fluid dynamics
Background:
- Self-assembled colloidal structures can exhibit complex behaviors under external stimuli.
- Microgravity environments allow for the study of phenomena not easily observable on Earth.
- The mechanical stability of confined colloidal suspensions is crucial for various applications.
Purpose of the Study:
- To investigate the buckling instability of magnetically responsive colloidal columns in microgravity.
- To understand the fundamental mechanisms driving the buckling phenomenon.
- To develop a quantitative model describing the buckling behavior.
Main Methods:
- Observation of suspended colloidal columns in a microgravity environment.
- Application and cessation of a magnetic field to induce assembly and subsequent instability.
- Linear stability analysis and development of an elastohydrodynamic model.
Main Results:
- Colloidal columns buckle laterally upon cessation of the driving magnetic field due to axial expansion.
- The buckling phenomenon is inherent to freely suspended columns in a Newtonian fluid.
- The dominant buckling wavelength scales linearly with column thickness.
Conclusions:
- The study quantitatively describes colloidal column buckling using an elastohydrodynamic model.
- The findings provide insights into the mechanics of self-assembled colloidal structures in fluids.
- This research contributes to understanding instabilities in soft matter systems.
Related Concept Videos
Euler's Formula for Pin-Ended Columns
To calculate the critical load, envision...
Microtubule Instability
The Colloidal State
Colloidal precipitates
Euler's Formula to Columns: Problem Solving
The system comprises two vertical rigid bars, AB and BC, of...
Colloids and Suspensions

