2020
DOI: 10.1007/s00366-020-01139-z
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Wavelet strategy for flow and heat transfer in CNT-water based fluid with asymmetric variable rectangular porous channel

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Cited by 7 publications
(6 citation statements)
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“…For this purpose, we draw two lines before and after the circle which is equidistant from the circle and to determine the velocity magnitude as well as pressure by the numerical procedure through COMSOL Multiphysics 5.4. In Figure 10, we found the velocity magnitude in line 1 before the circle and line 2 Numerical results [28] Numerical results [29] Numerical results [30] Present code after the circle, and it is deducted that the ow rate in the middle of the channel is minimum. It is showing that after striking o the uid with the circular obstacle, the uid losses it is power and slows down and therefore vortex can be seen there.…”
Section: Velocity Field and Pressurementioning
confidence: 93%
See 1 more Smart Citation
“…For this purpose, we draw two lines before and after the circle which is equidistant from the circle and to determine the velocity magnitude as well as pressure by the numerical procedure through COMSOL Multiphysics 5.4. In Figure 10, we found the velocity magnitude in line 1 before the circle and line 2 Numerical results [28] Numerical results [29] Numerical results [30] Present code after the circle, and it is deducted that the ow rate in the middle of the channel is minimum. It is showing that after striking o the uid with the circular obstacle, the uid losses it is power and slows down and therefore vortex can be seen there.…”
Section: Velocity Field and Pressurementioning
confidence: 93%
“…Convergence analysis of this study showed that the error could be minimized to zero by increasing the resolution level. Using the wavelet collocation procedure, an asymmetric channel was analyzed for its physical characteristics due to unsteady heat distribution and the spread of nanofluid flow [29]. e velocity and the temperature profiles were discussed in the terms of volume fraction, expansion ratio, and the Reynolds number.…”
Section: Introduction and Literature Reviewmentioning
confidence: 99%
“…(1 − ϕ) 2.5 are constant parameters, α � a _ a/] is the wall expansion ratio which is very +ve and − ve for expansion and contraction, and R l � aV l /] and R u � aV u /] are the permeation RNs relevant to the bottom and top walls which are +ve due to injection of cooled fluid. Following the work of Uchida and Aoki and Pandit and Sharma [18,19], to normalize equations ( 9) and (10), substitute g � G/R which leads to…”
Section: Description Of the Problem And Mathematical Modelmentioning
confidence: 99%
“…First, apply the boundary conditions ( 12) and ( 15) in equations ( 29) and (30). After that, substitute the values of g (4) n+1 (y), g (3) n+1 (y), g (2) n+1 (y), g (1) n+1 (y), g n+1 (y) from ( 29) in (19) and h (2) (y), h (1) (y), h(y) from ( 30) in (14) with y l � (l − 0.5/2M), l � 1, 2, . .…”
Section: Wavelet Family and Uniform S2hwsmentioning
confidence: 99%
“…They witnessed spherical shaped nanoparticles possess lowered thermal conductivity as equated with non-spherical case. Pandit and Sharma 32 employed wavelet scheme to resolve the equations of unsteady flow of nanoliquid passing through a rectangular passage. Similar kind of work carried by Ramesh et al 33 using hybridized nanoliquid flow across a cylinder.…”
Section: Introductionmentioning
confidence: 99%