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NON-PROBABILISTIC BASED STRUCTURAL DESIGN OPTIMIZATION UNDER EXTERNAL LOAD UNCERTAINTY WITH EIGENVALUE-SUPERPOSITION OF CONVEX MODELS

机译:凸模型特征值叠加的外部载荷不确定性下基于非概率的结构设计优化

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The non-probabilistic-based structural design optimization problems with external load uncertainties are often solved through a two-level approach. However there are several challenges in this method. Firstly, to assure the reliability of the design, the lower level problem must be solved to its global optimality. Secondly, the sensitivity of the upper level problem cannot be analytically derived. To overcome these challenges, a new method based on the Eigenvalue-Superposition of Convex Models (ESCM) is proposed in this paper. The ESCM method replaces the global optimum of the lower level problem by a confidence bound, namely the ESCM bound, and with which the two-level problem can be formulated into a single level problem. The advantages of the ESCM method in efficiency and stability are demonstrated through numerical examples.
机译:具有外部载荷不确定性的基于非概率的结构设计优化问题通常通过两级方法解决。但是,这种方法存在一些挑战。首先,为了确保设计的可靠性,必须将较低级别的问题解决到其全局最优性。其次,不能通过分析得出高层问题的敏感性。为了克服这些挑战,本文提出了一种基于凸模型特征值叠加的新方法。 ESCM方法用置信界即ESCM界代替了较低层问题的全局最优解,通过该置信界可以将两层问题公式化为单层问题。通过数值示例证明了ESCM方法在效率和稳定性方面的优势。

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