Effective slip in pressure-driven Stokes flow

By Eric Lauga, Howard A. Stone. Journal of Fluid Mechanics, 2003

758 citations recorded by the source corpus.

Subfields: Biomedical Engineering, Surfaces, Coatings and Films, Water Science and Technology

View Paper: https://www.semanticscholar.org/paper/9b7c6a95dca05d1f3961e330218c21a1f3072c44

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Biomedical Engineering

1. T. Squires
2. Stephen R. Quake
3. A. Ajdari
4. Chiang Juay Teo
5. J. Rothstein
6. Howard A. Stone
7. O. Vinogradova
8. Boo Cheong Khoo

In Surfaces, Coatings and Films

1. Chang-Jin Kim
2. Chiang Juay Teo
3. Boo Cheong Khoo
4. Chang‐Hwan Choi
5. Choongyeop Lee
6. J. Rothstein
7. A. V. Belyaev
8. O. Vinogradova

In Water Science and Technology

1. Chiang Juay Teo
2. Boo Cheong Khoo
3. J. Rothstein
4. Chang-Jin Kim
5. Chang‐Hwan Choi
6. J. Blair Perot
7. Michael B. Martell
8. Choongyeop Lee

Citations in the corpus

• Slip on Superhydrophobic Surfaces (2010, neutral): “Philip (1972a,b), and more recently Lauga & Stone (2003) and Cottin-Bizonne et al. (2004), analytically solved the Stokes flow problem of flow past surfaces or through channels with mixed boundary conditions.”
• Analysis of Stokes flow in microchannels with superhydrophobic surfaces containing a periodic array of micro-grooves (2009, methodology): “ Lauga and Stone (2003) have also established similar asymptotic relationships for the normalized effective slip length corresponding to pressure-driven Stokes flow in cylindrical tubes containing slip/no-slip regions aligned perpendicular to the streamwise flow direction.”
• A variational approach to moving contact line hydrodynamics (2006, background): “surfaces has already been studied (Philip 1972; Lauga & Stone 2003; Cottin-Bizonne”
• Direct numerical simulations of turbulent flows over superhydrophobic surfaces (2008, methodology): “…from a simulation with a single shear-free gap in a no-slip plate were compared with the solution for low-Reynolds-number flow between two parallel plates with a single streamwise no-shear band in the bottom plate, as calculated analytically by Philip (1972) and presented in Lauga & Stone (2003).”
• Microfluidics: The no-slip boundary condition (2005, background): “Trapped bubbles in rough surfaces were studied by [70] in the context of contact line motion and are probably responsible for the apparent slip lengths reported in [182, 183, 184] for flow over fractal surfaces, and possibly other studies as well (see also [101]).”