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首页> 外文期刊>Pattern Recognition: The Journal of the Pattern Recognition Society >New method to find corner and tangent vertices in sketches using parametric cubic curves approximation
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New method to find corner and tangent vertices in sketches using parametric cubic curves approximation

机译:使用参数三次曲线逼近在草图中找到拐角和切线顶点的新方法

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摘要

Some recent approaches have been presented as simple and highly accurate corner finders in the sketches including curves, which is useful to support natural human-computer interaction, but these in most cases do not consider tangent vertices (smooth points between two geometric entities, present in engineering models), what implies an important drawback in the field of design. In this article we present a robust approach based on the approximation to parametric cubic curves of the stroke for further radius function calculation in order to detect corner and tangent vertices. We have called our approach Tangent and Corner Vertices Detection (TCVD), and it works in the following way. First, corner vertices are obtained as minimum radius peaks in the discrete radius function, where radius is obtained from differences. Second, approximated piecewise parametric curves on the stroke are obtained and the analytic radius function is calculated. Then, curves are obtained from stretches of the stroke that have a small radius. Finally, the tangent vertices are found between straight lines and curves or between curves, where no corner vertices are previously located. The radius function to obtain curves is calculated from approximated piecewise curves, which is much more noise free than discrete radius calculation. Several tests have been carried out to compare our approach to that of the current best benchmarked, and the obtained results show that our approach achieves a significant accuracy even better finding corner vertices, and moreover, tangent vertices are detected with an Accuracy near to 92% and a False Positive Rate near to 2%.
机译:在草图(包括曲线)中,一些最近的方法被认为是简单且高度精确的拐角查找器,可用于支持自然的人机交互,但是在大多数情况下,这些方法不考虑切线顶点(两个几何实体之间的平滑点)。工程模型),这意味着在设计领域存在重大缺陷。在本文中,我们提出了一种基于笔触的参数三次曲线逼近的鲁棒方法,用于进一步的半径函数计算,以检测角和切线顶点。我们称其为切线和角顶点检测(TCVD),其工作方式如下。首先,在离散半径函数中获得角顶点作为最小半径峰值,其中半径是从差异中获得的。其次,获得笔划的近似分段参数曲线,并计算解析半径函数。然后,从具有较小半径的笔触延伸中获得曲线。最后,在直线和曲线之间或曲线之间找到切线顶点,而之前没有角顶点。从近似的分段曲线计算出用于获得曲线的半径函数,这比离散半径计算要无噪声得多。已经进行了几次测试,以将我们的方法与当前最佳基准测试方法进行比较,所得结果表明,即使更好地找到拐角顶点,我们的方法也可以达到很高的精度,此外,检测到切线顶点的精度接近92%假阳性率接近2%。

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