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Research on comprehensive heat dissipation characteristics of AlSi7Mg TPMS heat sinks manufactured by laser powder bed fusion

  • Chang Liu
  • , Mingkang Zhang*
  • , Guijun Bi
  • , Jie Chen
  • , Yuchao Bai
  • , Di Wang
  • , Mingjian Deng
  • *Corresponding author for this work
  • Guangdong Ocean University
  • Institute of Intelligent Manufacturing, Guangdong Academy of Sciences
  • Harbin Institute of Technology Shenzhen
  • South China University of Technology

Research output: Contribution to journalArticlepeer-review

Abstract

The comprehensive heat transfer characteristics of triply periodic minimal surface heat sinks were investigated in this research, and triply periodic minimal surface structures were manufactured by laser powder bed fusion with AlSi7Mg powder. The average surface temperature, thermal resistance, heat transfer coefficient, and specific heat transfer coefficient of heat sinks were tested, and the heat dissipation mechanism was analyzed by finite element thermal flow analysis. The results of the homogeneous triply periodic minimal surface show that Primitive has the best comprehensive heat transfer performance under forced convection, and Gyroid is the best without forced convection. Compared with homogeneous and gradient triply periodic minimal surfaces, the P-Quadratic ΙΙ structure has the best comprehensive heat transfer performance under forced convection and natural thermal conductivity. Compared with homogeneous Primitive, the average convection heat transfer coefficient of P-Quadratic ΙΙ is increased by 13.44 % ∼ 19.78 %. The finite element thermal flow analysis shows that the narrow tube effect of Bernoulli's principle and eddy current enhanced the heat transfer performance of Primitive and gradient Primitive.

Original languageEnglish
Article number124941
JournalApplied Thermal Engineering
Volume261
DOIs
StatePublished - 15 Feb 2025
Externally publishedYes

Keywords

  • Additive manufacturing
  • Heat sink
  • Heat transfer coefficient
  • Laser powder bed fusion
  • Triply periodic minimal surface

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