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An Algebraic Model for Parameterized Shape Editing
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DOI：10.1145/2185520.2185574.png)
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Abstract
En 中文
We present an approach to high-level shape editing that adapts the structure of the shape while maintaining its global characteristics. Our main contribution is a new algebraic model of shape structure that characterizes shapes in terms of linked translational patterns. The space of shapes that conform to this characterization is parameterized by a small set of numerical parameters bounded by a set of linear constraints. This convex space permits a direct exploration of variations of the input shape. We use this representation to develop a robust interactive system that allows shapes to be intuitively manipulated through sparse constraints.
Keywords:
shape editing
shape understanding
symmetry
structural regularity
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