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September 5, 2025Symmetry2 citationsOpen Access

A Novel Evolutionary Structural Topology Optimization Method Based on Load Path Theory and Element Bearing Capacity

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JHJianchang HouZJZhanpeng JiangXHXiaolu Huang

Key Points

  • This method improves element bearing capacity in structural topology optimization, enhancing load distribution.
  • The optimization is validated through comparisons with stress distributions and topology density maps.
  • Sensitivity redistribution decreases checkerboard patterns, while mesh filtering prevents multi-branch structures.
  • Application on a triangular arm shows feasibility, suggesting broader use in optimizing symmetric structures.

Abstract

Structural topology optimization is a crucial approach for achieving lightweight design. An effective topology optimization algorithm must strike a balance between the objective functions, constraints, and design variables, which essentially reflects the symmetry and tradeoff between the objective and constraints. In this study, a topology optimization method grounded in load path theory is proposed. Element bearing capacity is quantified using the element birth and death method, with an explicit formulation derived via finite element theory. The effectiveness in evaluating structural performance is assessed through comparisons with stress distributions and topology optimization density maps. In addition, a novel evaluation index for element bearing capacity is proposed as the objective function in the topology optimization model, which is validated through thin plate optimization. Subsequently, sensitivity redistribution mitigates checkerboard patterns, while mesh filtering suppresses multi-branch structures and prevents local optima. The method is applied for the lightweight design of a triangular arm, with results benchmarked against the variable density method, demonstrating the feasibility and effectiveness of the proposed method. The element bearing capacity seeks to homogenize the load distribution of each element; the technique in this study can be extended to the optimization of symmetric structures.

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Cite This Study

Hou et al. (2025) studied this question.

synapsesocial.com/papers/68bb5f076d6d5674bcd02c8chttps://doi.org/10.3390/sym17091424
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