Numerical study of Heat Transfer Enhancement by Deformable Twin Plates in Laminar Heated Channel flow

TL;DR

This study numerically explores how deformable twin fins in a laminar heated channel flow can enhance heat transfer through flow-induced deformation and mixing, with implications for energy and biological systems.

Contribution

It introduces a strongly-coupled FSI solver to analyze heat transfer enhancement by flexible fins under various conditions, including different thermal conductivities and flow parameters.

Findings

Flexible fins promote vortex formation and mixing, enhancing heat transfer.

Deformation of fins significantly increases Nusselt number compared to rigid fins.

Flow parameters like Young's Modulus and Prandtl number influence thermal augmentation.

Abstract

Fluid-structure interaction (FSI) of thin flexible fins coupled with convective heat transfer has applications in energy harvesting and in understanding functioning of several biological systems. We numerically investigate FSI of the thin flexible fins involving large-scale flow-induced deformation as a potential heat transfer enhancement technique. An in-house, strongly-coupled fluid-structure interaction (FSI) solver is employed in which flow and structure solvers are based on sharp-interface immersed boundary and finite element method, respectively. We consider twin flexible fins in a heated channel with laminar pulsating cross flow. The vortex ring past the fin sweep higher sources of vorticity generated on the channel walls out into the downstream - promoting the mixing of the fluid. The moving fin assists in convective mixing, augmenting convection in bulk and at the walls; and thereby reducing thermal boundary layer thickness and improving heat transfer at the channel walls. The thermal augmentation is quantified in term of instantaneous Nusselt number at the wall. Results are presented for two limiting cases of thermal conductivity of the fin - an insulated fin and a highly conductive fin. We discuss feasibility of flexible fins and effect of flow cycle-to-cycle variation on the Nusselt number. Finally, we investigate the effect of important problem parameters - Young's Modulus, flow frequency and Prandtl number - on the thermal augmentation.