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Non‑gradient Robust Topology Optimization Method Considering Loading Uncertainty

机译:考虑负载不确定性的非渐变较强的拓扑优化方法

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摘要

To effectively tackle the robust topology optimization (RTO) problem of continuum structure considering the uncertaintiesof loading magnitude and direction under the premise of avoiding gaining the sensitivity information, a non-gradientRTO method was proposed by combining the improved proportional topology optimization (IPTO) algorithm with multiplemethods (including the probabilistic approach, the superposition principle of linear theory, the Monte Carlo method and theweighted combination method). Among these, the probabilistic approach was used to describe the uncertainties of loadingmagnitude and direction. The weighted combination method was employed to establish the RTO model with the objectivefunction of minimizing the weighted sum of the expectation and standard deviation of structural compliance. The calculationmethod of the expectation and standard deviation of structural compliance was given by applying the superposition principleof linear theory and the Monte Carlo method. Subsequently, the core equations of the IPTO algorithm (without requiring thesensitivity information) were redesigned to ensure that the structural RTO problem can be tackled. Finally, the numericalexamples were used and other RTO methods were compared to demonstrate the effect of the RTO method proposed. Theresults show that the new RTO method not only can effectively address the structural RTO problem considering loadinguncertainty, but also has advantages over other RTO methods in terms of some performance during solving the structuralRTO problem. Moreover, the different values of control parameters in the new RTO method also have an effect on structuraloptimization results.
机译:考虑到不确定因素,有效地解决连续性结构的鲁棒拓扑优化(RTO)问题在避免获得敏感性信息的前提下,加载幅度和方向,是一个非梯度通过将改进的比例拓扑优化(IPTO)算法与多个相结合来提出RTO方法方法(包括概率方法,线性理论的叠加原理,蒙特卡罗方法和加权组合方法)。其中,使用概率方法来描述装载的不确定性幅度和方向。采用加权组合方法与目标建立RTO模型最小化结构依从性的期望和标准偏差的加权之和的作用。计算通过应用叠加原理给出了结构顺应性的期望和标准偏差的方法线性理论与蒙特卡罗方法。随后,IPTO算法的核心方程(不需要敏感性信息被重新设计以确保可以解决结构RTO问题。最后,数值使用实例,比较其他RTO方法以证明RTO方法提出的效果。这结果表明,考虑加载,新的RTO方法不仅可以有效地解决了结构RTO问题不确定性,但在解决结构期间的某种性能方面也具有与其他RTO方法的优势RTO问题。此外,新RTO方法中的控制参数的不同值也对结构产生了影响优化结果。

著录项

  • 来源
    《Arabian Journal for Science and Engineering》 |2021年第12期|12599-12611|共13页
  • 作者单位

    School of Mechanical Engineering Southwest JiaotongUniversity Chengdu 610031 China Technology and Equipment of Rail Transit Operationand Maintenance Key Laboratory of Sichuan Province Chengdu 610031 China;

    School of Mechanical Engineering Southwest JiaotongUniversity Chengdu 610031 China Technology and Equipment of Rail Transit Operationand Maintenance Key Laboratory of Sichuan Province Chengdu 610031 China;

    School of Mechanical Engineering Southwest JiaotongUniversity Chengdu 610031 China Technology and Equipment of Rail Transit Operationand Maintenance Key Laboratory of Sichuan Province Chengdu 610031 China;

    School of Mechanical Engineering Southwest JiaotongUniversity Chengdu 610031 China Technology and Equipment of Rail Transit Operationand Maintenance Key Laboratory of Sichuan Province Chengdu 610031 China;

    School of Mechanical Engineering Southwest JiaotongUniversity Chengdu 610031 China Technology and Equipment of Rail Transit Operationand Maintenance Key Laboratory of Sichuan Province Chengdu 610031 China;

  • 收录信息 美国《科学引文索引》(SCI);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    Loading uncertainty; Non-gradient; Robust topology optimization; Improved proportional topology optimization algorithm; Probabilistic approach; Monte Carlo method;

    机译:加载不确定性;非渐变;鲁棒拓扑优化;改进的比例拓扑优化算法;概率方法;蒙特卡罗方法;

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