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Self-organization on a Sphere with Application to Topological Ordering of Chinese Characters

机译:球的自组织及其在汉字拓扑排序中的应用

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We consider a case of self-organization in which a relatively small number TV of data points is mapped on a larger number M of nodes. This is a reverse situation to a typical clustering problem when a node represents a center of the cluster of data points. In our case the objective is to have a Gaussian-like distribution of weights over nodes in the neighbourhood of the winner for a given stimulus. The fact that M > N creates some problem with using learning schemes related to Gaussian Mixture Models. We also show how the objects, Chinese characters in our case, can be topologically ordered on a surface of a 3D sphere. A Chinese character is represented by an angular integral of the Radon Transform (aniRT) which is an RTS-invariant 1-D signature function of an image.
机译:我们考虑一种自组织的情况,其中相对少量的数据点TV映射到大量M的节点上。当节点代表数据点群集的中心时,这与典型的群集问题相反。在我们的案例中,目标是在给定刺激下,在获胜者附近的节点上具有类似于高斯的权重分布。 M> N的事实在使用与高斯混合模型有关的学习方案时会产生一些问题。我们还展示了如何在3D球体的表面上按拓扑顺序排列对象(在我们的情况下为汉字)。汉字由Radon变换(aniRT)的角积分表示,它是图像的RTS不变一维签名函数。

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