4.6 Article

A New Level-Set Model for the Representation of Non-Smooth Geometries

期刊

JOURNAL OF SCIENTIFIC COMPUTING
卷 61, 期 3, 页码 649-672

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SPRINGER/PLENUM PUBLISHERS
DOI: 10.1007/s10915-014-9842-0

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资金

  1. DOE NNSA-ASC Grant [DE-FC52-08NA28616]
  2. NSF [DMS 0609766]
  3. DOE [DE-FG02-88ER25053]

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In Starinshak et al. (J Comput Phys 262(1):1-16, 2014), we proposed a new level-set model for representing multimaterial flows in multiple space dimensions. Rather than associating each level-set function with the boundary of a material, the new model associates each level-set function with a pair of materials and the interface that separates them. In this paper, we extend the model to represent geometries with non-smooth boundaries. The model uses multiple level-set functions to describe the shape boundary, typically with one level-set function per smooth boundary segment. Sign information is collected from all level-set functions and a voting algorithm is used to determine the interior/exterior of the geometric shape. The model is well suited for representing boundaries with singularities; it offers significant improvement over standard level-set approaches, both in shape preservation and area conservation; and it eliminates the need for costly redistancing of the level-set function. Numerical examples illustrate the superior performance of the proposed model.

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