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Iterative coupling of BEM and FEM for nonlinear dynamic analyses

机译:BEM和FEM的迭代耦合用于非线性动力学分析

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The present work deals with the iterative coupling of boundary element and finite element methods. First, the domain of the original problem is subdivided into two subdomains, which are separately modeled by the FEM and BEM. Thus the special features and advantages of the two methodologies can be taken into account. Then, prescribing arbitrary transient boundary conditions, a successive renewal of the variables on the interface between the two subdomains is performed through an iterative procedure until the final convergence is achieved. In the case of local nonlinearities within the finite element subdomain, it is straightforward to perform the iterative coupling together with the iterations needed to solve the nonlinear system. The procedure turns out to be very efficient. Moreover, a special formulation allows taking into account different durations of the time steps in each subdomain.
机译:本工作涉及边界元和有限元方法的迭代耦合。首先,将原始问题的域细分为两个子域,分别由FEM和BEM建模。因此,可以考虑两种方法的特殊特征和优点。然后,规定任意瞬态边界条件,通过迭代过程对两个子域之间的接口上的变量进行连续更新,直到实现最终收敛。在有限元子域内存在局部非线性的情况下,直接执行迭代耦合以及求解非线性系统所需的迭代是很简单的。事实证明该过程非常有效。此外,特殊的公式可以考虑每个子域中时间步长的不同持续时间。

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