Flow instabilities are well known to occur in macroscopic flows when elastic fluids flow along curved streamlines. In this work we use flow visualization to study the mechanism underlying a purely elastic flow instability for Poiseuille flow in a micro (m)-channel having a zigzag path (curved streamlines), and quantitatively investigate its implications for fluid mixing (studied by fluorescence microscopy) in the m-channel. We find that the instability enhances mixing over the range of applied flow rates. For Newtonian streams, mixing occurs by molecular diffusion, and as expected, mixing worsens with increasing flow rate because of decreasing residence time. However, for elastic fluid streams, we find substantial enhancement of mixing at sufficiently high throughputs, which indicates a strategy to counter the loss of diffusive mixing at high throughputs by exciting an elastic flow instability. Flow visualization is done using neutrally buoyant non-Brownian tracer particles added to the elastic fluids and also to the Newtonian fluids. In the Newtonian fluids, the tracer particles follow the streamlines. In the elastic fluids, the particles are radially displaced while flowing around bends in the zigzag m-channel, revealing the presence of secondary flow. This radial secondary flow motivates us to draw an analogy between the instability observed here for the elastic fluids in the m-channel and the elastic instability that occurs in systems with curved streamlines, e.g., in the viscoelastic (non-inertial) Taylor-Couette, Dean and Taylor-Dean instabilities.
Proceedings Title: Sigma Xi Postdoctoral Poster Presentations, 2004
Conference Dates: February 19-20, 2004
Pub Type: Conferences
curved streamlines, elastic, flow, microfludic flows