流式四面体网格优化

Tian Xia, E. Shaffer
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引用次数: 5

摘要

提高四面体网格的质量是许多科学计算应用中的一项重要操作。具有不良形状元素的网格影响了科学应用的准确性和收敛性。最先进的网格改进技术依赖于复杂的数值优化方法,如可行牛顿或共轭梯度。不幸的是,由于它们的全局性,这些方法不能实际应用于非常大的网格。我们在本文中的贡献是描述一个四面体网格优化的流框架。这个框架使网格的优化比以前可行的大一个数量级,有效地优化了太大而无法适应内存的网格。我们的结果表明,流式处理通常比全局优化更快,并且可以获得相当的网格质量。这使我们得出结论,流扩展网格优化到一个新的一类网格尺寸,而不影响优化网格的质量。
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Streaming tetrahedral mesh optimization
Improving the quality of tetrahedral meshes is an important operation in many scientific computing applications. Meshes with badly shaped elements impact both the accuracy and convergence of scientific applications. State-of-the-art mesh improvement techniques rely on sophisticated numerical optimization methods such as feasible Newton or conjugate gradient. Unfortunately, these methods cannot be practically applied to very large meshes due to their global nature. Our contribution in this paper is to describe a streaming framework for tetrahedral mesh optimization. This framework enables the optimization of meshes an order of magnitude larger than previously feasible, effectively optimizing meshes too large to fit in memory. Our results show that streaming is typically faster than global optimization and results in comparable mesh quality. This leads us to conclude that streaming extends mesh optimization to a new class of mesh sizes without compromising the quality of the optimized mesh.
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