TY - GEN
T1 - Pulsating electroosmotic flow and wall block mixing in microchannels
AU - Tang, G. H.
AU - Gu, X. J.
AU - Barber, R. W.
AU - Emerson, D. R.
AU - Zhang, Y. H.
AU - Reese, J. M.
PY - 2008
Y1 - 2008
N2 - Understanding electroosmotic flow in microchannels is of both fundamental and practical significance for the design and optimization of various microfluidic devices to control fluid motion. Electroosmotic flows in microfluidic systems are restricted to the low Reynolds number regime, and mixing in these systems becomes problematic due to negligible inertial effects. To enhance the species mixing effect, the current study presents a numerical investigation of steady-state electroosmotic flow mixing in smooth microchannels, channels patterned with surface blocks, channels patterned with heterogeneous surfaces, as well as pulsating electroosmotic flow. The lattice Boltzmann equations, which recover the nonlinear Poisson-Boltzmann equation, the Navier-Stokes equation including the external force term, and the diffusion equation, were solved to obtain the electric potential distribution in the electrolyte, the velocity field, and the species concentration distribution, respectively. The simulation results confirm that wall blocks, heterogeneous surfaces, and electroosmotic pulsating flow can all change the flow pattern and enhance mixing in microfluidic systems. In addition, it is shown that pulsating flow provides the most promising method for enhancing the mixing efficiency.
AB - Understanding electroosmotic flow in microchannels is of both fundamental and practical significance for the design and optimization of various microfluidic devices to control fluid motion. Electroosmotic flows in microfluidic systems are restricted to the low Reynolds number regime, and mixing in these systems becomes problematic due to negligible inertial effects. To enhance the species mixing effect, the current study presents a numerical investigation of steady-state electroosmotic flow mixing in smooth microchannels, channels patterned with surface blocks, channels patterned with heterogeneous surfaces, as well as pulsating electroosmotic flow. The lattice Boltzmann equations, which recover the nonlinear Poisson-Boltzmann equation, the Navier-Stokes equation including the external force term, and the diffusion equation, were solved to obtain the electric potential distribution in the electrolyte, the velocity field, and the species concentration distribution, respectively. The simulation results confirm that wall blocks, heterogeneous surfaces, and electroosmotic pulsating flow can all change the flow pattern and enhance mixing in microfluidic systems. In addition, it is shown that pulsating flow provides the most promising method for enhancing the mixing efficiency.
KW - Electroosmotic flow
KW - Heterogeneous surfaces
KW - Lattice Boltzmann method
KW - Mixing
KW - Pulsatile flow
UR - https://www.scopus.com/pages/publications/49449095001
U2 - 10.1115/MNHT2008-52207
DO - 10.1115/MNHT2008-52207
M3 - 会议稿件
AN - SCOPUS:49449095001
SN - 0791842924
SN - 9780791842928
T3 - 2008 Proceedings of the ASME Micro/Nanoscale Heat Transfer International Conference, MNHT 2008
SP - 193
EP - 201
BT - 2008 Proceedings of the ASME Micro/Nanoscale Heat Transfer International Conference, MNHT 2008
T2 - 1st ASME Micro/Nanoscale Heat Transfer International Conference, MNHT08
Y2 - 6 January 2008 through 9 January 2008
ER -