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Contours Smoothing for Non-Occluded Planar Shapes Description

机译:用于非闭塞平面形状的轮廓平滑

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In this paper, we present some preliminary results obtained with the MSGPR method in the context of pattern recognition: this new method is based on the analysis of closed contour of planar objects. The contour C{sub}0 of a planar object is parameterised by its curvilinear abscissa u and separated into two signals x(u) and y(u) corresponding to its coordinates x and y. These signals are then filtered with a Gaussian low-pass filter. The size of the subconsequent contour C{sub}σ is then adjusted so that it has the same size as the original contour C{sub}0. Then the contour C{sub}(GC)(σ) thus obtained and the original contour C{sub}0 yield intersection points that give Intersection Points Map (IPM) which is used to characterise the pattern. By construction, this method is invariant under translation. The results of analysis have shown its invariance under rotation and its resistance against scale change for a large range of scaling. It is a fast and simple algorithm that can be successfully applied in the context of pattern recognition dedicated to planar non-occluded objects. The application of this method in the research of a query pattern in a database has given very encouraging results.
机译:在本文中,我们在模式识别的背景下提出了用MSGPR方法获得的一些初步结果:这种新方法基于平面对象的封闭轮廓的分析。平面对象的轮廓C {子} 0由其曲线横坐标U参数化,并分成与其坐标x和y对应的两个信号x(u)和y(u)。然后用高斯低通滤波器滤波这些信号。然后调整子通行轮廓C {sub}σ的大小,使得它具有与原始轮廓c {sub} 0相同的大小。然后,由此获得的轮廓C {子}(GC)(Σ)和原始轮廓C {Sub} 0产生交叉点,其给出用于表征模式的交叉点图(IPM)。通过施工,这种方法在翻译下是不变的。分析结果表明其在旋转下的不变性,其对大量缩放的抗衡度变化的阻力。它是一种快速而简单的算法,可以在专用于平面非闭塞对象的模式识别的上下文中成功应用。该方法在数据库中查询模式的研究中的应用非常令人鼓舞的结果。

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