Accelerated Stokesian dynamics: Brownian motion

By A. J. Banchio, John F. Brady. 2003

244 citations recorded by the source corpus.

Subfields: Fluid Flow and Transfer Processes, Materials Chemistry, Physical and Theoretical Chemistry

View Paper: https://www.semanticscholar.org/paper/e963d42df74babc10d029efc38305082d31eec3c

How researchers see this paper

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

In Fluid Flow and Transfer Processes

1. Asimina Sierou
2. Michael J. Solomon
3. J. Vermant
4. S. Egelhaaf
5. M. Laurati
6. G. Petekidis
7. Gary S. Grest
8. Dan S. Bolintineanu

In Materials Chemistry

1. Asimina Sierou
2. Michael J. Solomon
3. J. Vermant
4. S. Egelhaaf
5. M. Laurati
6. G. Petekidis
7. Dan S. Bolintineanu
8. Gary S. Grest

In Physical and Theoretical Chemistry

1. Michael J. Solomon
2. J. Vermant
3. Asimina Sierou
4. S. Egelhaaf
5. G. Petekidis
6. M. Laurati
7. John F. Brady

Citations in the corpus

• Nonlinear rheology of colloidal gels with intermediate volume fraction (2011, methodology): “We approximate DS by the value of a particle in a ard-sphere suspension with volume fraction =0.55 reflecting the heterogeneous strucure of the samples, DS=0.15D0, with D0 being the diffusion coefficient of an individual article in a dilute solution Banchio and Brady 2003 .”
• Flow-induced structure in colloidal suspensions (2005, methodology): “…account for multibody hydrodynamic interactions, an important tool in this respect is the Stokesian dynamics technique, which correctly accounts for hydrodynamic interaction of particles in close contact (Brady and Bossis 1988, Ball and Melrose 1995, Foss and Brady 2000, Banchio and Brady 2003).”
• Particle dynamics modeling methods for colloid suspensions (2014, methodology): “This technique is very closely related to an approximate version of ASD introduced by Banchio and Brady [8], which they dubbed ASDB-near-field, or ASDB-nf.”
• Accelerated Stokesian Dynamics simulations (2001, methodology): “Although the Stokesian Dynamics method can also be applied to problems where Brownian motion is important, here we only consider non-Brownian systems (infinite Péclet number); extension to include Brownian motion in ASD is possible, however (Banchio & Brady 2001).”