Self-Diffusion in Nanofluids of Nonelongated Particles in the Dilute Limit

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Self-Diffusion in Nanofluids of Nonelongated Particles in the Dilute LimitFecha
2021-07Cita bibliográfica
Fariñas Alvariño, P., Sáiz Jabardo, J.M. & Cabezas-Gómez, L. Self-diffusion in nanofluids of nonelongated particles in the dilute limit. J Braz. Soc. Mech. Sci. Eng. 43, 392 (2021). https://doi.org/10.1007/s40430-021-03101-6
Resumen
[Abstract] The dynamic features of a dilute suspension of nanoparticles (nanofuid) are fully modifed depending on the dominant particles slip mechanism acting in the suspension. Self-difusion efects in highly sheared diluted suspensions (entrance conditions and microapplications) can lead to a particles distribution fully diferent from the bulk one. The reported investigation proposes a model to determine the self-difusion of three-planes symmetric nonelongated particles inmersed in a sheared Stokes fow. The model is based on the real displacements between any pair of particles and an statistical approach
to determine contact kinematic irreversibilities. According to the proposed model, the source of hydrodynamic irreversibility is closely related to the particles shape. This is clearly demonstrated through the application of the model to cubic particles.
The main conclusion is that the particles shape plays a signifcant role in the dynamic behavior of the suspension and, as a result, in the self-difusion coefcient. The reported results arising from the cubic particles trajectories in a Stokes fow are reasonably close to the ones reported by Brady and Morris (J Fluid Mech, 348:103–139, 1997) for suspensions under high Pe number, and Zarraga and Leighton (Phys Fluids 13(3):565-577, 2001)
Palabras clave
Particle migration
Stokesian dynamics
Micro-/nanoscale phenomena
Particle/fluid flows
Stokesian dynamics
Micro-/nanoscale phenomena
Particle/fluid flows
Descripción
Financiado para publicación en acceso aberto: Universidade da Coruña/CISUG
Versión del editor
Derechos
Atribución 4.0 Internacional
ISSN
1678-5878