Interfacial dynamics for Stokes flow
By C. Pozrikidis. 2001
279 citations recorded by the source corpus.
Subfields: Computational Mechanics, Fluid Flow and Transfer Processes, Surfaces, Coatings and Films
View Paper: https://www.semanticscholar.org/paper/433e07ec204699620f1f73906bfa701524c2e32e
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
- Grétar Tryggvason
- Jiacai Lu
- Asghar Esmaeeli
- Souvik Biswas
- Bernard Bunner
- Jonathan B. Freund
- Damir Juric
- Nabeel Z. Al-Rawahi
In Fluid Flow and Transfer Processes
- Jonathan B. Freund
- Dominique Barthès-Biesel
- Asghar Esmaeeli
- Grétar Tryggvason
- Souvik Biswas
- Jiacai Lu
- Nabeel Z. Al-Rawahi
- Y. Jan
In Surfaces, Coatings and Films
- Asghar Esmaeeli
- Grétar Tryggvason
- Jonathan B. Freund
- Souvik Biswas
- Jiacai Lu
- Nabeel Z. Al-Rawahi
- Y. Jan
- S. Nas
Citations in the corpus
- Direct numerical simulations of gas/liquid multiphase flows (2011, methodology): “The method has been described in detail in the book by Pozrikidis (1992), and Pozrikidis (2001) gives a very complete summary of the various applications.”
- Numerical Simulation of Flowing Blood Cells (2014, background): “This same procedure can also accelerate convergence when vesicles contain a highor low-viscosity fluid, which renders the system nearly singular (Pozrikidis 2001).”
- A front-tracking method for the computations of multiphase flow (2001, methodology): “For a review of Stokes flow computations, see Pozrikidis [86], and for a review of computations of inviscid flows, see Hou et al.”
- Effect of membrane bending stiffness on the deformation of capsules in simple shear flow (2001, methodology): “Other authors incorporated the effects of surface viscosity and incompressibility relevant to biological membranes consisting of lipid bilayers, as reviewed by Pozrikidis (2001).”
- Effect of constitutive laws for two-dimensional membranes on flow-induced capsule deformation (2002, background): “In the case of a capsule suspended in a flowing liquid, the load is related to the jump of the hydrodynamic stress σ across the interface by q = bσc · n (I; Pozrikidis 2001).”