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On Dowell's simplification for acoustic cavity-structure interaction and consistent alternatives

机译:关于道威尔对声腔-结构相互作用的简化以及一致的替代方案

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A widely employed description of the acoustical response in a cavity whose walls are compliant, which was first proposed by Dowell and Voss [(1962). AIAA J. 1, 476-477], uses the modes of the corresponding cavity with rigid walls as basis functions for a series representation of the pressure. It yields a velocity field that is not compatible with the movement of the boundary, and the system equations do not satisfy the principle of reciprocity. The simplified formulation is compared to consistent solutions of the coupled field equations in the time and frequency domains. In addition, this paper introduces an extension of the Ritz series method to fluid-structure coupled systems that satisfies all continuity conditions by imposing constraint equations to enforce any such conditions that are not identically satisfied by the series. A slender waveguide terminated by an oscillator is analyzed by each method. The simplified formulation is found to be very accurate for light fluid loading, except for the pressure field at frequencies below the fundamental rigid-cavity resonance, whereas the Ritz series solution is found to be extremely accurate in all cases.
机译:Dowell和Voss最早提出了对壁顺应性腔中的声响应的广泛描述[[1962]。 AIAA J. 1,476-477]使用具有刚性壁的相应腔体的模式作为压力的系列表示的基础函数。它产生的速度场与边界的运动不兼容,并且系统方程式不满足互易原理。将简化的公式与时域和频域中耦合场方程的一致解进行比较。此外,本文介绍了将Ritz级数方法扩展到流固耦合系统的方法,该系统通过施加约束方程来强制执行任何序列均不能完全满足的条件,从而满足所有连续性条件。用每种方法分析由振荡器终止的细长波导。发现简化的公式对于轻载流体非常准确,除了在低于基本刚性腔共振频率的频率处的压力场外,而发现Ritz级数解在所有情况下都非常精确。

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