Characterization of syringe-pump-driven induced pressure fluctuations in elastic microchannels.

We study pressure and flow-rate fluctuations in microchannels, where the flow rate is supplied by a syringe pump. We demonstrate that the pressure fluctuations are induced by the flow-rate fluctuations coming from mechanical oscillations of the pump motor. Also, we provide a mathematical model of the effect of the frequency of the pump on the normalized amplitude of pressure fluctuations and introduce a dimensionless parameter incorporating pump frequency, channel geometry and mechanical properties that can be used to predict the performance of different microfluidic device configurations. The normalized amplitude of pressure fluctuations decreases as the frequency of the pump increases and the elasticity of the channel material decreases. The mathematical model is verified experimentally over a range of typical operating conditions and possible applications are discussed.

[1]  Patrick S Doyle,et al.  Compressed-air flow control system. , 2011, Lab on a chip.

[2]  Piotr Garstecki,et al.  Effects of unsteadiness of the rates of flow on the dynamics of formation of droplets in microfluidic systems. , 2011, Lab on a chip.

[3]  Daniel C Leslie,et al.  Frequency-specific flow control in microfluidic circuits with passive elastomeric features , 2009 .

[4]  K. Jensen,et al.  Cells on chips , 2006, Nature.

[5]  Ho Cheung Shum,et al.  Syringe-pump-induced fluctuation in all-aqueous microfluidic system implications for flow rate accuracy. , 2014, Lab on a chip.

[6]  A. deMello Control and detection of chemical reactions in microfluidic systems , 2006, Nature.

[7]  Ok Chan Jeong,et al.  Measurement of nonlinear mechanical properties of PDMS elastomer , 2011 .

[8]  J. Boyle,et al.  Self-excited oscillations in three-dimensional collapsible tubes: simulating their onset and large-amplitude oscillations , 2010, Journal of Fluid Mechanics.

[9]  F. Schneider,et al.  Process and material properties of polydimethylsiloxane (PDMS) for Optical MEMS , 2009 .

[10]  A. Hazel,et al.  Fluid-Structure Interaction in Internal Physiological Flows , 2011 .

[11]  S. Quake,et al.  Dynamic pattern formation in a vesicle-generating microfluidic device. , 2001, Physical review letters.

[12]  G. Whitesides,et al.  Applications of microfluidics in chemical biology. , 2006, Current opinion in chemical biology.

[13]  B. Hardy,et al.  The deformation of flexible PDMS microchannels under a pressure driven flow. , 2009, Lab on a chip.

[14]  Dongshin Kim,et al.  A method for dynamic system characterization using hydraulic series resistance. , 2006, Lab on a chip.

[15]  Christopher D. Bertram,et al.  The onset of flow-rate limitation and flow-induced oscillations in collapsible tubes , 2006 .

[16]  M. C. Tracey,et al.  Mechanical characterization of bulk Sylgard 184 for microfluidics and microengineering , 2014 .

[17]  Zhenguo Wang,et al.  Analysis of two-phase pressure drop fluctuations during micro-channel flow boiling , 2014 .

[18]  Perry Cheung,et al.  In situ pressure measurement within deformable rectangular polydimethylsiloxane microfluidic devices. , 2012, Biomicrofluidics.

[19]  Thomas Gervais,et al.  Flow-induced deformation of shallow microfluidic channels. , 2006, Lab on a chip.

[20]  G. Whitesides,et al.  Formation of droplets and bubbles in a microfluidic T-junction-scaling and mechanism of break-up. , 2006, Lab on a chip.