A Novel Method of Mesh Simplification Using Hausdoff Distance
Xuegang Ma, Jinjin Zheng, Yong Shui, Hongjun Zhou, Lianguan Shen
Abstract
Xuegang Ma, Jinjin Zheng, Yong Shui, Hongjun Zhou, Lianguan Shen
Abstract
This paper describes a novel method for surface mesh simplification. Given an initial surface mesh, the goal is to reduce the number of mesh elements and preserve the geometric approximation as well as the shape quality of the resulting mesh. We present a novel method - triangle contraction to simplify the mesh, and two tolerance areas with respect to the reference mesh have been introduced to preserve the geometry of the surface. The reference mesh is then simplified and optimized in order that the resulting mesh belongs to these tolerance areas.
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This paper describes a novel method for surface mesh simplification. Given an initial surface mesh, the goal is to reduce the number of mesh elements and preserve the geometric approximation as well as the shape quality of the resulting mesh. We present a novel method - triangle contraction to simplify the mesh, and two tolerance areas with respect to the reference mesh have been introduced to preserve the geometry of the surface. The reference mesh is then simplified and optimized in order that the resulting mesh belongs to these tolerance areas.
Key concepts: T-vertices, Mesh generation, Triangle mesh, Polygon mesh, Computer science, Laplacian smoothing, Surface (topology), Algorithm