کد مقاله | کد نشریه | سال انتشار | مقاله انگلیسی | نسخه تمام متن |
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442644 | 692318 | 2012 | 5 صفحه PDF | دانلود رایگان |

In this paper, we introduce a simple method for sketching 3D models in arbitrary topology. Using this method, we have developed a system to convert silhouette sketches to 3D meshes that mostly consists of quadrilaterals and 4-valent vertices. Because of their regular structures, these 3D meshes can effectively be smoothed using Catmull–Clark subdivision. Our method is based on the identification of corresponding points on a set of input curves. Using the structure of correspondences on the curves, we partition curves into junction, cap and tubular regions and construct mostly quadrilateral meshes using this partitioning.
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► A simple method for sketching 3D models in arbitrary topology.
► Converts silhouette sketches to 3D meshes that mostly consists of quadrilaterals and 4-valent vertices.
► The resulting 3D meshes can effectively be smoothed using Catmull–Clark subdivision.
► Introduced 2D Correspondence Function to classify 1-manifold parametric curves into cap, tubular, joint regions.
Journal: Computers & Graphics - Volume 36, Issue 5, August 2012, Pages 521–525