2015
DOI: 10.1016/j.powtec.2015.04.018
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Numerical treatment for investigation of squeezing unsteady nanofluid flow between two parallel plates

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Cited by 41 publications
(20 citation statements)
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“…In order to validate the numerical results obtained, we compare our results with those reported by Gupta and Ray [4] as shown in Table 2, and they are found to be in a good agreement. The effects of the volume fraction of solid nanoparticles, magnetic parameter, velocity slip parameter, squeeze number, and Schmidt number are inspected for different kinds of nanoparticles when the base fluid is water, Ec = 0.01, Pr = 6.2, and = 0.01.…”
Section: Resultssupporting
confidence: 59%
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“…In order to validate the numerical results obtained, we compare our results with those reported by Gupta and Ray [4] as shown in Table 2, and they are found to be in a good agreement. The effects of the volume fraction of solid nanoparticles, magnetic parameter, velocity slip parameter, squeeze number, and Schmidt number are inspected for different kinds of nanoparticles when the base fluid is water, Ec = 0.01, Pr = 6.2, and = 0.01.…”
Section: Resultssupporting
confidence: 59%
“…Pourmehran et al [3] studied the unsteady flow of squeezing nanofluid between parallel plates. Gupta and Ray [4] proposed a problem of unsteady flow of a squeezing nanofluid between two parallel plates. The squeezing flow of Cu-water (or kerosene) nanofluid between two parallel plates under the effects of viscous dissipation and velocity slip was investigated by Khan et al [5].…”
Section: Introductionmentioning
confidence: 99%
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“…Introduced by American mathematician, George Adomian [46], it has been embraced extensively in computational engineering sciences over the past two decades. Interesting studies using ADM include enzyme kinetics in biological engineering [47], heat transfer [48], structural damping systems [49], non-Newtonian foam drainage problems [50], and most recently magnetic biotribology [51] and nanofluid squeezing flows [40,41,52]. ADM [46] rewritten using the standard operator, following Bég et al [51]:…”
Section: Validation With Adomian Decomposition Methods (Adm)mentioning
confidence: 99%
“…The first term on the right hand side denotes the species diffusion and the last term is the relative contribution of thermophoresis to Brownian motion. These effects have also been considered in detail by Dib et al [40] and Gupta and Saha Ray [41]. The boundary value problem defined in terms of primitive variables may be solved using numerical methods.…”
Section: Mathematical Modelmentioning
confidence: 99%