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A parallel multiselection greedy method for the radial basis function–based mesh deformation

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Summary Greedy algorithm has been widely adopted for the point selection procedure of radial basis function based mesh deformation. However, in large deformation simulations with thousands of points selected, the… Click to show full abstract

Summary Greedy algorithm has been widely adopted for the point selection procedure of radial basis function based mesh deformation. However, in large deformation simulations with thousands of points selected, the greedy point selection will be too expensive and thus become a performance bottleneck. To improve the efficiency of the point selection procedure, a parallel multi-selection greedy method has been developed in this paper. Multiple points are selected at each step to accelerate the convergence speed of the greedy algorithm. In addition, two strategies are presented to determine the specific selecting number. The parallelization of the greedy point selection is realized based on a master-slave model, and a hybrid decomposition algorithm is proposed to address the load imbalance problem. Numerical benchmarks show that both our multi-selection method and the parallelization could obviously improve the point selection efficiency. Specifically, total speedups of 20 and 55 are separately obtained for the 3D undulating fish with 106 cell mesh and the 3D rotating hydrofoil with 11 million cell mesh. This article is protected by copyright. All rights reserved.

Keywords: selection; method; deformation; point selection; greedy

Journal Title: International Journal for Numerical Methods in Engineering
Year Published: 2018

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