September 28, 2006
New Case Publication: Staggered Passive Micromixers with Fractal Surface Patterning
Staggered Passive Micromixers with Fractal Surface Patterning
Marco Camesasca, Miron Kaufman, and Ica Manas-Zloczower
Department of Macromolecular Science, Case Western Reserve University, Cleveland, Ohio 44106
Physics Department, Cleveland State University, Cleveland, Ohio 44115
Journal of Micromechanics and Microengineering
Vol: 16, Issue: 11, November 2006, pp. 2298-2311
Abstract
We present a procedure for inducing chaotic mixing based on a non-periodic patterning of the walls making use of the Weierstrass fractal function to generate the locations for the grooves. We show the numerical analysis of flow in three different geometries generated with the Weierstrass function and compare the results with a fourth geometry, quite similar to the staggered herringbone mixer (SHM) of Stroock et al (2002 Science 295 647), for which the patterning is periodic. We evaluate the Lyapunov exponents for massless and non-interacting particles advected by the flow and traced along the channels. We also compute the entropy of mixing for binary mixtures. Finally, we compute generalized (fractal) dimensions associated with the interface of the two fluids. The results show consistently substantial enhancement in mixing efficiency for two of the Weierstrass channels compared to the SHM.Availability for Case Faculty, Staff, & Students:
Categories
Applied Sciences Astronomy, Astrophysics, & Physics Case Awards, News, or Publications EngineeringTrackbacks
Trackback URL for this entry is: http://blog.case.edu/bcg8/mt-tb.cgi/9843Alternative Trackback Sources: | Google It! | Technorati | Bloglines





Comments