2009
DOI: 10.1007/s10404-008-0395-0
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Experimental and numerical investigation of capillary flow in SU8 and PDMS microchannels with integrated pillars

Abstract: Microfluidic channels with integrated pillars are fabricated on SU8 and PDMS substrates to understand the capillary flow. Microscope in conjunction with highspeed camera is used to capture the meniscus front movement through these channels for ethanol and isopropyl alcohol, respectively. In parallel, numerical simulations are conducted, using volume of fluid method, to predict the capillary flow through the microchannels with different pillar diameter to height ratio, ranging from 2.19 to 8.75 and pillar diame… Show more

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Cited by 74 publications
(55 citation statements)
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“…A microscopic energy balance is used by Newman (1968) and Szekely et al (1971), as opposed to the quasi-steady state approximation of Washburn (1921) and they have claimed that the Washburn approach (Washburn 1921) can not be used for short capillary transport. Further, Saha and Mitra (2009b) demonstrated numerically and experimentally (Saha et al 2009) that Washburn prediction deviates for micro-scale geometries. Moreover, Saha and Mitra (2009a) have performed the numerical simulation of capillary filling process in a pillared microfluidic geometry and reported that variation in the capillary filling length does not follow the Washburn equation.…”
Section: Introductionmentioning
confidence: 94%
“…A microscopic energy balance is used by Newman (1968) and Szekely et al (1971), as opposed to the quasi-steady state approximation of Washburn (1921) and they have claimed that the Washburn approach (Washburn 1921) can not be used for short capillary transport. Further, Saha and Mitra (2009b) demonstrated numerically and experimentally (Saha et al 2009) that Washburn prediction deviates for micro-scale geometries. Moreover, Saha and Mitra (2009a) have performed the numerical simulation of capillary filling process in a pillared microfluidic geometry and reported that variation in the capillary filling length does not follow the Washburn equation.…”
Section: Introductionmentioning
confidence: 94%
“…In the passive capillary filling process, the overhead pressure is zero. It is mainly a surface-tension-driven filling process in which momentum change is balanced by the surface tension force and wall viscous force (Saha et al 2009). Surface tension of a liquid meniscus provides sufficient pressure to push water into the channel.…”
Section: Resultsmentioning
confidence: 99%
“…Pillar structures may be used in microchannels to increase the surface/volume ratio and to increase capillary flow [18]. Xiao et al [15] presented an experimentallyvalidated semi-analytical model for predicting the rate of propagation of a liquid through micropillar arrays.…”
Section: Introductionmentioning
confidence: 99%