1989
DOI: 10.1016/0142-727x(89)90031-3
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Viscous flows: The practical use of theory

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Cited by 43 publications
(61 citation statements)
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“…The corresponding maximum fluid velocities in the flow and the cell chamber are 8.6 mm min −1 and 1 µm min −1 respectively, for a 8500-fold reduction in maximum fluid velocity. The shear reduction provided by the membrane can be calculated with τwall=6μQwh2 where µ is the fluid viscosity, Q is the volumetric flow rate, and w and h are the channel width and height, respectively [41]. At 1 µL min −1 input flow, the maximum shear stress at the flow chamber side of the membrane is 16.3 ×10 −3 dyn cm −2 (16.3 ×10 −4 Pa), while the maximum shear at the cell chamber floor is 6.7 ×10 −8 dyn cm −2 , yielding a 240,000 fold reduction.…”
Section: Resultsmentioning
confidence: 99%
“…The corresponding maximum fluid velocities in the flow and the cell chamber are 8.6 mm min −1 and 1 µm min −1 respectively, for a 8500-fold reduction in maximum fluid velocity. The shear reduction provided by the membrane can be calculated with τwall=6μQwh2 where µ is the fluid viscosity, Q is the volumetric flow rate, and w and h are the channel width and height, respectively [41]. At 1 µL min −1 input flow, the maximum shear stress at the flow chamber side of the membrane is 16.3 ×10 −3 dyn cm −2 (16.3 ×10 −4 Pa), while the maximum shear at the cell chamber floor is 6.7 ×10 −8 dyn cm −2 , yielding a 240,000 fold reduction.…”
Section: Resultsmentioning
confidence: 99%
“…13,14 Diffusion lengths can be reduced greatly with turbulent fluid motion, but this requires high flow rates to achieve high Reynolds numbers. 15 The fastest commercially available stop-flow mixing devices use turbulent flow and have dead times of ~0.25 ms (e.g., see BioLogic, Claix, France). Custom-designed turbulent mixers have been used to study protein folding with circular dichroism 16 and small-angle X-ray scattering (SAXS) 17 with dead times on the order of a few hundreds of microseconds and sample mass consumption as high as 8 mg/s.…”
mentioning
confidence: 99%
“…This effect can be explained by the boundary-layer theory of laminar flows, whose stability is related to the shape of the velocity profile, originating the so-called Rayleigh's instability. 34 …”
Section: Kelvin-helmholtz's Criterion (K-h)mentioning
confidence: 97%