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Object Signature Curve and Invariant Shape Patches for Geometric Indexing into Pictorial Databases

机译:对象签名曲线和不变的形状修补程序,用于几何索引到图形数据库中

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Implicit polynomials (IPs) are among the most effective representations for modeling and recognition of com-plex geometric shape structures because of their stability, robustness and invariant characteristics. In this paper, we describe an approach for geometric indexing into pictorial databases using implicit polynomial representations. We discuss in detail a breakthrough in invariant decomposition of a complex object shape into manageable pieces or patches. The self and mutual invariants of those invariant patches can be then used as geometric indexing feature vectors. The new concept of invariant signature curve for complex shapes is developed that captures the semi-global algebraic structure of the object and has the advantage of being able to deal with multi-scale and object occlusion.
机译:隐式多项式(IPS)是由于其稳定性,鲁棒性和不变特性,用于建模和识别COM-PLEX几何形状结构的最有效表示中。在本文中,我们描述了一种使用隐式多项式表示来描述几何索引到图形数据库的方法。我们详细讨论了突破性的复杂物体形状的不变分解成可管理的碎片或斑块。然后可以使用这些不变贴片的自我和相互不变性作为几何索引特征向量。开发了复杂形状的不变签名曲线的新概念,捕获对象的半全局代数结构,并且具有能够处理多尺度和对象遮挡的优点。

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