2016
DOI: 10.1016/j.euromechflu.2016.08.001
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Centrifugal instability of nanofluids with radial temperature and concentration non-uniformity between co-axial rotating cylinders

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Cited by 10 publications
(4 citation statements)
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“…Fig. 2 Relationship between the wave amplification and the wavenumber at different n and B, when Z = 0.01, Re = 1 000, St = 1, and Kn = 1 [15] Avramenko et al [17] studied the instability of Taylor-Couette flows with an inner cylinder rotating in a curved channel between two concentric cylinders. Based on the derived differential equations, they used the collocation method to determine the critical Taylor number related to flow instability, and then analyzed the effects of Sc, P r, the distance between the concave and convex walls, the nanoparticle density, and the thermophoretic and Brownian diffusion on the critical Taylor number.…”
Section: Hydrodynamic Instabilitymentioning
confidence: 99%
“…Fig. 2 Relationship between the wave amplification and the wavenumber at different n and B, when Z = 0.01, Re = 1 000, St = 1, and Kn = 1 [15] Avramenko et al [17] studied the instability of Taylor-Couette flows with an inner cylinder rotating in a curved channel between two concentric cylinders. Based on the derived differential equations, they used the collocation method to determine the critical Taylor number related to flow instability, and then analyzed the effects of Sc, P r, the distance between the concave and convex walls, the nanoparticle density, and the thermophoretic and Brownian diffusion on the critical Taylor number.…”
Section: Hydrodynamic Instabilitymentioning
confidence: 99%
“…Ryzhkov (2006) solved the equations of double diffusive convection in a binary mixture with Soret effect and investigated the influence of Soret effect and layer thickness on the flow type is investigated. Avramenko et al (2016) focused on a theoretical study of instability of Taylor–Couette flows of nanofluids in a curved channel formed by concentric cylindrical surfaces. Their results obtained that understanding of the mechanisms of centrifugal instability in nanofluids and thereby optimise the functionality of centrifugal devices used to prepare nanofluids.…”
Section: Introductionmentioning
confidence: 99%
“…In [12], Tagawa and others studied Couette -Taylor flow in the presence of a magnetic field using numerical method, it was discovered that the radial and azimuthal velocity can be stabilized by a vertical uniform magnetic field and that the critical Reynolds number for the flow transition increases with increase in the Hartmann number. A research on Centrifugal instability of nanofluid with radial temperature and concentration non-uniformity between coaxial rotating cylinders showed that negative temperature gradients stabilize flow, whereas positive temperature gradients destabilize it [13].…”
Section: Introductionmentioning
confidence: 99%