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Neurocomputing method based on structural finite element analysis of discrete model

机译:基于离散模型结构有限元分析的神经计算方法

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Based on structural finite element analysis of discrete models, a neurocomputing strategy is developed in this paper. Dynamic iterative equations are constructed in terms of neural networks of discrete models. Determination of the iterative step size, which is important for convergence, is investigated based on the positive definiteness of the finite element stiffness matrix. Consequently, a method of choosing the step size of dynamic equations is proposed and the computational formula of the best step size is derived. The analysis of the computing model shows that the solution of finite element system equations can be obtained by the method of neural network computation efficiently. The proposed method can be used for parallel computation of structural finite element in a large-scale integrated circuit (LSI).
机译:基于离散模型的结构有限元分析,提出了一种神经计算策略。动态离散方程是根据离散模型的神经网络构造的。基于有限元刚度矩阵的正定性,研究了迭代步长的确定,这对于收敛很重要。因此,提出了一种选择动力学方程步长的方法,并推导了最佳步长的计算公式。对计算模型的分析表明,利用神经网络计算方法可以有效地获得有限元系统方程的解。该方法可用于大规模集成电路(LSI)中结构有限元的并行计算。

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