2016
DOI: 10.1016/j.jestch.2016.06.008
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Variable viscosity and MHD flow in Casson fluid with Cattaneo–Christov heat flux model: Using Keller box method

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Cited by 90 publications
(53 citation statements)
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“…Due to friction and internal heat generated between two layers of fluid, viscosity and thermal conductivity of fluid substance may be affected by temperature; for more details see Batchelor [34], Lai and Kulacki [35], and Abd El-Aziz [36]. Proper consideration of this fact in the study on inherent irreversibility in a variable viscosity Couette flow by Makinde and Maserumule [37], numerical investigation of micropolar fluid flow over a nonlinear stretching sheet taking into account the effects of a temperature-dependent viscosity by Rahman et al [38], effects of MHD on Casson fluid flow in the presence of Cattaneo-Christov heat flux by Malik et al [39], fluid flow through a pipe with variation in viscosity by Makinde [40], Casson fluid flow within boundary layer over an exponentially stretching surface embedded in a thermally stratified medium by Animasaun [41], steady fully developed natural convection flow in a vertical annular microchannel having temperature-dependent viscosity in the presence of velocity slip and temperature jump at the annular microchannel surfaces by Jha et al [42] have enhanced the body of knowledge on fluid flow, boundary layer analysis, and heat/mass transfer. In a recent experiment, Alam et al [43] concluded that thermal boundary layer decreases with an increasing temperature-dependent viscosity.…”
Section: Journal Of Applied Mathematicsmentioning
confidence: 99%
“…Due to friction and internal heat generated between two layers of fluid, viscosity and thermal conductivity of fluid substance may be affected by temperature; for more details see Batchelor [34], Lai and Kulacki [35], and Abd El-Aziz [36]. Proper consideration of this fact in the study on inherent irreversibility in a variable viscosity Couette flow by Makinde and Maserumule [37], numerical investigation of micropolar fluid flow over a nonlinear stretching sheet taking into account the effects of a temperature-dependent viscosity by Rahman et al [38], effects of MHD on Casson fluid flow in the presence of Cattaneo-Christov heat flux by Malik et al [39], fluid flow through a pipe with variation in viscosity by Makinde [40], Casson fluid flow within boundary layer over an exponentially stretching surface embedded in a thermally stratified medium by Animasaun [41], steady fully developed natural convection flow in a vertical annular microchannel having temperature-dependent viscosity in the presence of velocity slip and temperature jump at the annular microchannel surfaces by Jha et al [42] have enhanced the body of knowledge on fluid flow, boundary layer analysis, and heat/mass transfer. In a recent experiment, Alam et al [43] concluded that thermal boundary layer decreases with an increasing temperature-dependent viscosity.…”
Section: Journal Of Applied Mathematicsmentioning
confidence: 99%
“…Crane in 1970 worked on boundary flow over stretching sheets. Some recent developments on stretching surface can be seen in the articles Malik et al; Malik, Khan, and Salahuddin; Alarifi et al; Khan et al; Sohail et al; Khan and Khan; and Khan et al Irfan et al examined the unsteady Carreau nanofluid and found dual solution with the effect of chemical reaction. Different from the above work, the flow on a shrinking surface was considered by Miklavcic and Wang .…”
Section: Introductionmentioning
confidence: 99%
“…Cattaneo-Christov heat flux model is imposed to disclose the heat transfer characteristics of variable thermal conductivity viscoelastic fluid over a stretching sheet with variable thickness was investigated by Hayat et al (2015). Cattaneo-Christov heat flux model for Sisko fluid flow past a permeable non-linearly stretching cylinder was explore by Malik et al (2016). Further, it was found that both the velocity and temperature diminished with increasing values of the power-law index and stretching parameter whereas, the temperature was found to be inversely proportional to the thermal relaxation time.…”
Section: Introductionmentioning
confidence: 99%