2019
DOI: 10.1115/1.4044157
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An Exact Solution for Transient Anisotropic Heat Conduction in Composite Cylindrical Shells

Abstract: In this study, an analytical solution is proposed for the problem of transient anisotropic conductive heat transfer in composite cylindrical shells. The composite shells are considered to have directional heat transfer properties, which is due to the existence of fibers which can be winded in any direction. The composite shells usually show high conductivity in the direction parallel to fiber direction and low conductivity in other two orthogonal directions. To solve the heat transfer partial differential equa… Show more

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Cited by 7 publications
(2 citation statements)
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“…Hashemi et al (2018) the axial flow with the change of time through a finite length curved pipe. Rahmani et al (2019) represented the isotherms contours where they employed finite Fourier transform and the method to calculate the heat transfer. Bhuyan and Giri (2021) analyzed the energy distribution and entropy generation of the air-water flow through the vertical tube where they have further shown that the second law has a significant effect on heat transfer.…”
Section: Introductionmentioning
confidence: 99%
“…Hashemi et al (2018) the axial flow with the change of time through a finite length curved pipe. Rahmani et al (2019) represented the isotherms contours where they employed finite Fourier transform and the method to calculate the heat transfer. Bhuyan and Giri (2021) analyzed the energy distribution and entropy generation of the air-water flow through the vertical tube where they have further shown that the second law has a significant effect on heat transfer.…”
Section: Introductionmentioning
confidence: 99%
“…Wang et al [25] experimentally examined the flow past a retrograde rotating cylinder varying the gap ratios and rotation, where they adopted the particle image velocimetry method to visualize the flow patterns. Rahmani et al [26] exposed the transient behavior in temperature profiles by applying Fourier transformation and separation of variable method for composite cylindrical cells. Nobari et al [27] employed the second-order central difference discretization method to find out the amount of heat transfer in the curved annular pipe for different Reynolds numbers.…”
Section: Introductionmentioning
confidence: 99%