Related Experiment Video
Updated: Oct 16, 2025

Fabrication, Operation and Flow Visualization in Surface-acoustic-wave-driven Acoustic-counterflow Microfluidics
Published on: August 27, 2013
Flow Direction-Dependent Elastic Instability in a Symmetry-Breaking Microchannel
Wu Zhang1, Zihuang Wang1, Meng Zhang2
1College of Physical and Material Engineering, Guangzhou University, Guangzhou 510006, China.
Flow direction impacts elastic instability in microchannels. This viscoelastic flow asymmetry occurs above a critical Weissenberg number, which differs based on flow direction.
Area of Science:
- Fluid dynamics
- Rheology
- Microfluidics
Background:
- Elastic instability in viscoelastic fluids is crucial for understanding complex flow behaviors.
- Microfluidic devices offer controlled environments to study these phenomena.
- Symmetry-breaking geometries can introduce unique flow characteristics.
Purpose of the Study:
- To investigate flow direction-dependent elastic instability.
- To analyze the influence of a symmetry-breaking microchannel geometry on viscoelastic flow.
- To determine the critical Weissenberg number for instability in different flow directions.
Main Methods:
- Utilizing a microchannel with a square chamber and nozzle structure.
- Employing a viscoelastic polyacrylamide solution.
- Observing flow behavior and identifying the critical Weissenberg number.
Main Results:
- Elastic instability was observed in the microchannel.
- The viscoelastic flow became asymmetric and unsteady above a critical Weissenberg number.
- The critical Weissenberg number varied significantly between forward and backward flow directions.
Conclusions:
- The microchannel's symmetry-breaking design leads to flow direction-dependent elastic instability.
- Flow direction is a critical parameter influencing viscoelastic instabilities in microfluidic systems.
- This finding has implications for microfluidic device design and operation.
Related Concept Videos
Steady, Laminar Flow Between Parallel Plates
Bernoulli's Equation for Flow Normal to a Streamline
The pressure difference depends on the fluid's velocity and radius of curvature. The pressure variation is minimal in flows with nearly straight streamlines.
Bernoulli's Equation for Flow Along a Streamline
Uniform Depth Channel Flow
Application of the Linear Momentum Equation
The goal is to determine the force components in the x and y directions to hold the pipe in place. Since...
Steady, Laminar Flow in Circular Tubes

