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International journal of heat and mass transfer, 2019-11, Vol.143, p.118462, Article 118462
2019
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Autor(en) / Beteiligte
Titel
Topology optimization of microchannel heat sinks using a two-layer model
Ist Teil von
  • International journal of heat and mass transfer, 2019-11, Vol.143, p.118462, Article 118462
Ort / Verlag
Oxford: Elsevier Ltd
Erscheinungsjahr
2019
Quelle
Access via ScienceDirect (Elsevier)
Beschreibungen/Notizen
  • •We have studied the velocity and temperature profiles in microchannel heat sinks.•We develop a two-layer 2D microchannel heat sink model for topology optimization.•We show the effectiveness of topology optimization by analyzing the optimized sinks.•We verify the accuracy of the two-layer model by comparing to 3D simulations.•We show that one-layer models are inadequate in predicting physical fields properly. This paper investigates the topology optimization of microchannel heat sinks. A two-layer heat sink model is developed allowing to do topology optimizations at close to two-dimensional computational cost. In the model, reduced two-dimensional fluid dynamics equations proposed in the literature based on a plane flow assumption are adopted. By assuming a fourth-order polynomial temperature profile of the heat sink thermal-fluid layer and a linear temperature profile in the substrate, two-dimensional heat transfer governing equations of the two layers are obtained which are thermally coupled through an out-of-plane heat flux term. Topology optimizations of a square heat sink are carried out using the two-layer model. Comparison with a three-dimensional conjugate heat transfer analysis of optimized designs in COMSOL Multiphysics validates the accuracy of the two-layer model. The re-evaluation of an optimized design by a one-layer model commonly seen in the literature shows the inadequacy of the one-layer model in predicting physical fields properly. In addition, the influence of physical and optimization parameters on the layout complexity of optimized designs is studied and related to the Peclet number. Optimizations under diffusion-dominated conditions are performed and typical optimized topologies for heat conduction structures are seen.

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