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A unified semi-analytic method for vibro-acoustic analysis of submerged shells of revolution

机译:水下旋转壳体振动声波分析的统一半解析方法

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A unified semi-analytic method is developed to predict vibro-acoustic responses of submerged shells of revolution. The shell is firstly decomposed to several narrow shell segments to be treated as conical shells. By employing Fltigge shell theory and power series, displacements and forces at any cross-section of conical shells are expressed as eight unknown coefficients. Then, expanding surface pressure and velocity as Fourier series in circumferential direction, the surface Helmholtz integral equation is reduced to the line integral along the generator line, and the pressure is further represented as displacements of all segments through meshing the generator line to some 3-node isoparametric elements and utilizing relationships of velocities and displacements. Last, continuity conditions between adjacent segments, which include modifications introduced by acoustic pressure, and elastic boundary conditions are assembled to the finial vibro-acoustic governing equation of submerged shells of revolution. Through comparing vibro-acoustic results of present method with ones in appropriate references or calculated by FEM/BEM for independent conical, cylindrical and spherical shells and combined spherical-cylindrical-spherical and conical-cylindrical-spherical shells, rapid convergence, wide application and high accuracy of the semi-analytic model are demonstrated. Meanwhile, contributions of different circumferential modes and different compartments of the combined conical-cylindrical-spherical shell to vibro-acoustic responses are investigated.
机译:开发了一种统一的半分析方法来预测水下旋转炮弹的振动声响应。首先将壳分解为几个狭窄的壳段,以将其视为圆锥形壳。通过使用Fltigge壳理论和幂级数,圆锥壳的任意横截面处的位移和力都表示为八个未知系数。然后,以圆周方向上的傅立叶级数扩展表面压力和速度,将表面亥姆霍兹积分方程简化为沿发生器线的线积分,并且将压力进一步表示为通过将发生器线与3个网格相啮合而所有段的位移。节点等参单元并利用速度和位移的关系。最后,将相邻段之间的连续性条件(包括通过声压引入的修改)和弹性边界条件组合到水下旋转壳体的最终振动声控制方程中。通过将本方法的振动声结果与适当参考中的结果进行比较,或通过FEM / BEM对独立的圆锥形,圆柱形和球形壳以及组合的球形-圆柱形-球形和圆锥形-圆柱形-球形壳进行计算,收敛速度快,适用范围广且具有很高的应用价值。证明了半解析模型的准确性。同时,研究了组合的圆锥-圆柱-球形壳体的不同圆周模式和不同隔室对振动声响应的贡献。

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