Multi-objective optimization of free-form grid structures based on hybrid algorithm
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(1.Key Lab of Structures Dynamic Behavior and Control (Harbin Institute of Technology), Ministry of Education, Harbin 150090, China;2.Key Lab of Smart Prevention and Mitigation of Civil Engineering Disasters (Harbin Institute of Technology), Ministry of Industry and Information Technology, Harbin 150090, China; 3.School of Civil Engineering, Central South University, Changsha 410083, China)

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TU393.3

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    Abstract:

    To effectively increase the performance of free-form grid structures, the multi-objective optimization method of free-form grid structures was improved. The free-form surface was generated based on the non-uniform rational B-spline (NURBS) technology. The height of control points was taken as the optimization variable and structural strain energy as the optimization objective of the static behavior. The geometric comprehensive quantitative index was proposed to be taken as the geometric optimization objective, which comprehensively considers the similarity of the surface and the fluency and regularity of the free-form grids. Combined the sensitivity of the objective function with the NSGA-II algorithm, the sensitivity-NSGA-II hybrid algorithm (referred to as SH-NSGA-II) was proposed. The multi-objective optimization of free-form cable-braced grid shell and free-form spatial grid structures was carried out. Results show that compared with other three algorithms, the proposed algorithm not only achieved the Pareto optimal solution set with better accuracy and uniformity, but also had higher computational efficiency. The strain energy of the two optimized structures decreased by 21.2% and 60.9% respectively, and the geometric comprehensive quantitative index decreased by 15.4% and 30.9% respectively. The mechanical performance of the structures was improved, and the similarity of the surface as well as the fluency and regularity of the free-form grids was effectively improved by taking the geometric comprehensive quantitative index as the geometric objective function.

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History
  • Received:June 26,2021
  • Revised:
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  • Online: March 21,2022
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