Shear-induced self-diffusion in non-colloidal suspensions

By Asimina Sierou, John F. Brady. Journal of Fluid Mechanics, 2004

143 citations recorded by the source corpus.

Subfields: Computational Mechanics, Fluid Flow and Transfer Processes, Materials Chemistry

View Paper: https://www.semanticscholar.org/paper/54eff496ed294b50cb445fadc719bbd0cfbaebe7

How researchers see this paper

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

In Computational Mechanics

1. T. Pedley
2. Takuji Ishikawa
3. Jonathan R. Clausen
4. G. Neitzel
5. Robert MacMeccan
6. Cyrus K. Aidun
7. David Saintillan
8. Eric Lauga

In Fluid Flow and Transfer Processes

1. Takuji Ishikawa
2. Cyrus K. Aidun
3. Jonathan R. Clausen
4. G. Neitzel
5. T. Pedley
6. Robert MacMeccan

In Materials Chemistry

1. Takuji Ishikawa
2. Cyrus K. Aidun
3. Jonathan R. Clausen
4. G. Neitzel
5. T. Pedley
6. Robert MacMeccan

Citations in the corpus

• Simulating deformable particle suspensions using a coupled lattice-Boltzmann and finite-element method (2009, methodology): “…the lattice-Boltzmann method (Ladd 1994; Aidun & Lu 1995; Aidun, Lu & Ding 1998; Qi 1999; Ding & Aidun 2000, 2003; Ladd & Verberg 2001) and Stokesian Dynamics (Brady & Bossis 1988; Sierou & Brady 2002, 2004) have revealed important phenomena in self-diffusion and microstructure anisotropy.”
• Diffusion of swimming model micro-organisms in a semi-dilute suspension (2007, background): “…in a suspension of uniform concentration, gradient diffusion, shear-induced diffusion from regions of high shear to low (see e.g. Acrivos 1995; Wang, Murai & Acrivos 1998; Breedveld et al. 1998; Marchiro & Acrivos 2001; Drazer et al. 2002; Foss & Brady 1999, 2000; Sierou & Brady 2004).”