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Interval finite element analysis and reliability-based optimization of coupled structural-acoustic system with uncertain parameters

机译:参数不确定的结构-声学耦合系统的区间有限元分析和基于可靠性的优化

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A modified interval parameter perturbation finite element method (MIPPM) and a reliability-based optimization model are proposed for the coupled structural-acoustic field prediction and structural design with uncertainties in both the physical parameters and boundary conditions. Interval variables are used to quantitatively describe all the uncertain parameters with limited information. The interval matrix and vector are expanded by the modified Taylor series. Compared with the traditional perturbation method, the proposed MIPPM can yield more accurate ranges of the uncertain structural-acoustic field, in which the higher order terms of Neumann series are employed to approximate the interval matrix inverse. The reliability idea is introduced to establish an interval optimization model relying on the satisfaction degree of interval. The uncertain constraints can be transformed into deterministic ones if given the confidence level. The proposed MIPPM is used to predict the intervals of the constraints, and whereby eliminate the optimization nesting. Numerical results about a 3D car are given to demonstrate the feasibility and efficiency of the proposed model and algorithm.
机译:针对物理参数和边界条件不确定的结构声场耦合预测和结构设计,提出了一种改进的区间参数摄动有限元方法和基于可靠性的优化模型。间隔变量用于用有限的信息定量描述所有不确定参数。间隔矩阵和向量通过修改的泰勒级数展开。与传统的扰动方法相比,所提出的MIPPM可以产生不确定结构声场的更精确范围,其中采用高阶Neumann级数来近似间隔矩阵逆。引入可靠性思想,建立了基于区间满足度的区间优化模型。如果给定置信度,则不确定约束可以转换为确定性约束。所提出的MIPPM用于预测约束的间隔,从而消除优化嵌套。给出了有关3D汽车的数值结果,以证明所提出的模型和算法的可行性和效率。

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