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The adaptive cross approximation accelerated boundary element method for bubble dynamics

机译:泡沫动力学的自适应交叉近似加速边界元法

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A model based on the adaptive cross approximation (ACA) accelerated boundary element method (BEM) is presented for solving bubble dynamics problems. The computational solution of multiple bubble dynamics problems has high CPU requirements since it involves moving gas-liquid phase interfaces. In order to efficiently solve such problems, a fast algorithm, i.e. adaptive cross approximation, is implemented to compress the induced collocation matrix. An efficient binary-bit key system is applied to build up a hierarchical tree structure for the discretized boundary. With the aid of the key system, the dense matrix is partitioned into blocks which satisfy the condition of admissibility or contain only one row/column. The implemented ACA-BEM numerical technique is verified using the Rayleigh-Plesset equation and it is shown to be of linear complexity.
机译:提出了一种基于自适应横向近似(ACA)加速边界元法(BEM)的模型,用于解决泡沫动力学问题。多气泡动力学问题的计算解决方案具有高CPU要求,因为它涉及移动气液相位接口。为了有效地解决这些问题,实现了一种快速算法,即自适应交叉近似,被实现为压缩感应的搭配矩阵。应用有效的二进制比特键系统来构建用于离散边界的分层树结构。借助于关键系统,密集矩阵被划分为满足可否受理条件或仅包含一行/列的块。使用Rayleigh-Plesset方程验证了实现的ACA-BEM数值,并且显示出线性复杂性。

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