4.6 Article

Topology optimization of structures subject to non-Newtonian fluid-structure interaction loads using integer linear programming

期刊

出版社

ELSEVIER
DOI: 10.1016/j.finel.2021.103690

关键词

Fluid-structure interaction; Topology optimization; Non-Newtonian fluid; Binary design variables; TOBS method; Finite elements method

资金

  1. FAPESP (Sao Paulo Research Foundation), Brazil [2018/11474-7, 2018/05797-8, 2019/01685-3]
  2. CNPq (National Council for Research and Development), Brazil [302658/2018-1]
  3. BG/Shell Brasil
  4. FAPESP through the Research Centre for Gas Innovation -RCGI (FAPESP) [2014/50279-4]
  5. ANP (Brazil's National Oil, Natural Gas and Biofuels Agency), Brazil through the R&D levy regulation

向作者/读者索取更多资源

This paper proposes a topology optimization design method for fluid-structure interaction problems considering Non-Newtonian fluid and discusses the significant influence of Non-Newtonian effects on FSI design.
This paper proposes a topology optimization design method for fluid-structure interaction (FSI) problems considering Non-Newtonian fluid such as blood and polymer solution. Non-Newtonian fluid does not obey the Newtonian relationship between the shear stress and shear rate. Fluid-structure interaction involving Non Newtonian fluid has a wide range of application in oil and gas, chemical, food industries, microfluidics, and bio-engineering. We solve a compliance minimization problem subject to volume constraints of structures under FSI loads considering Non-Newtonian laminar flow. The structure is considered to undergo small deformation. The TOBS (Topology Optimization of Binary Structures) method is applied to solve the material distribution problem. The TOBS approach uses binary {0, 1} design variables, which can be advantageous when dealing with design-dependent physics interactions, e.g., in cases where fluid-structure boundaries are allowed to change during optimization. The finite elements method is used to solve the fluid-structure equations and output the sensitivities using automatic differentiation. The TOBS optimizer provides a new set of {0, 1} variables at every iteration. Optimization results show that Non-Newtonian effects have a significant influence on FSI design.

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