Author(s)

Yasutaka Hayamizu¹, Toshihiko Kawabe², Shinichiro Yanase³, Takeshi Gonda¹, Shinichi Morita¹, Shigeru Ohtsuka¹, Kyoji Yamamoto³

¹Department of Mechanical Engineering, Yonago National College of Technology, Tottori, Japan.
²Technical Division, Tsurumi Manufacturing Co., Ltd., Tottori, Japan.
³Graduate School of Natural Science and Technology, Okayama University, Okayama, Japan.

Chaotic mixing in three different types of curved-rectangular channels flow has been studied experimentally and numerically. Two walls of the channel (inner and top walls) rotate around the center of curvature and a pressure gradient are imposed in the direction toward the exit of the channel. This flow is a kind of Taylor-Dean flow. There are two parameters dominating the flow, the Dean number De (∝ the pressure gradient or the Reynolds number) and the Taylor number Tr (∝ the angular velocity of the wall rotation). In this paper, we analyze the physical mechanism of chaotic mixing in the Taylor-Dean flow by comparing experimental results and numerical ones. We produced three micromixer models of the curved channel, several centimeters long, with rectangular cross-section of a few millimeters side. The secondary flow is measured using laser induced fluorescence (LIF) method to examine secondary flow characteristics. Also we performed three-dimensional numerical simulations with the open source CFD solver, OpenFOAM, for the same configuration as the experimental system to study the mechanism of chaotic mixing. It is found that good mixing performance is obtained in the case of De ≤ 0.1 Tr, and it becomes more remarkable when the aspect ratio tends to large. And it is found that the mixing efficiency changes according to the aspect ratio and inflow condition.

Component, Taylor-Dean Flow, Chaotic Mixing, Secondary Flow, LIF, CFD

Hayamizu, Y. , Kawabe, T. , Yanase, S. , Gonda, T. , Morita, S. , Ohtsuka, S. and Yamamoto, K. (2015) A Micromixer Using the Taylor-Dean Flow: Effects of Aspect Ratio and Inflow Condition on the Mixing. Open Journal of Fluid Dynamics, 5, 256-264. doi: 10.4236/ojfd.2015.53027.