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Scaled Boundary FEM Solution of 3D Liquid Sloshing in Containers with Complex Axisymmetric Geometry

机译:复杂轴对称几何形状的容器中3D液体晃动的比例边界有限元解决方案

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The scaled boundary finite-element method (SBFEM) is a novel semianalyticalmethod developed in the elasto-statics and elastodynamicsareas that has the advantages of combining the finite-element methodwith the boundary-element method, and has also unique properties ofits own. The SBFEM method weakens the governing differentialequation in the circumferential direction and solves the weakenedequation analytically in the radial direction, so the simulation precisionof this method is high. A weighted residual approach and coordinatetransformation between scaled and Cartesian coordinate is used toderive the scaled boundary finite element equations for the threedimensionalsloshing problems based on Laplace equation and linearpotential flow theory. The formulation of calculation of potential is alsoobtained. Numerical experiment is carried out and compared withanalytical solution. The results show that the present method yieldsexcellent results, quick convergence and less amount of computationtime. Furthermore, the sloshing of several containers with complexgeometry has also been analyzed.
机译:比例边界有限元方法(SBFEM)是一种新颖的半解析方法 弹性静力学和弹性力学发展的方法 结合有限元法的优势 具有边界元素方法,并且还具有独特的特性 它自己的。 SBFEM方法削弱了控制差异 方程在圆周方向上求解 方程在径向上解析,因此仿真精度 这个方法的高。加权残差法和坐标 比例坐标和笛卡尔坐标之间的转换用于 推导三维的比例边界有限元方程 基于拉普拉斯方程和线性的晃荡问题 势流理论。势能的计算公式也是 获得。进行了数值实验并与 分析解决方案。结果表明,该方法具有良好的应用前景。 出色的结果,快速收敛和更少的计算量 时间。此外,具有复杂性的多个容器的晃动 几何形状也进行了分析。

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