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STABLE COUPLING METHOD FOR INTERFACE SCATTERING PROBLEMS BY COMBINED INTEGRAL EQUATIONS AND FINITE ELEMENTS

机译:积分方程和有限元相结合的界面散射问题的稳定耦合方法

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The problem of elastic-fluid scattering is studied by combined integral equations for the exterior acoustic fluid and finite element methods for the elastic structure. These yield reduced problems over finite domains. The well-known difficulty with exterior integral equation methods at critical frequencies carries over to the reduced problem. A procedure is given to overcome this difficulty and a complete analysis of this procedure is provided, showing existence, uniqueness, and optimal convergence for the coupled problems. This method is termed stable. Numerical experiments confirm that the new approach is valid for all frequencies and indicate that variational methods are preferable to collocation in the treatment of integral equations, even for purely exterior problems. Our method is fully variational and may be expressed in a symmetric form. (C) 1995 Academic Press, Inc. [References: 15]
机译:通过结合外部声流体的积分方程和弹性结构的有限元方法研究了弹性流体的散射问题。这些减少了有限域上的问题。在临界频率处的外部积分方程方法的众所周知的困难继续到简化的问题。给出了克服此困难的过程,并提供了对该过程的完整分析,显示了耦合问题的存在,唯一性和最佳收敛。该方法称为稳定方法。数值实验证实了该新方法对所有频率均有效,并表明在积分方程的处理中,甚至对于纯粹的外部问题,变分方法都比搭配更可取。我们的方法是完全可变的,可以对称形式表示。 (C)1995 Academic Press,Inc. [参考:15]

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