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Curvilinear Component Analysis for High-Dimensional Data Representation: I.Theoretical Aspects and Practical Use in the Presence of Noise

机译:高维数据表示的曲线分量分析:I。存在噪声的理论方面和实际应用

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Starting from a recall of the theoretical framework, this paper presents the conditions and the strategy of implementation of CCA, a recent algorithm for non-linear mapping. Initially developed in a basic form, for non-linear and high-dimensional data sets, the algorithm is here adapted to the general, and more realistic, case of noisy data. This algorithm, which finds the manifold (in particular, the intrinsic dimentsion) of the data, has proved to be very efficient in the representation of highly folded data structures. We describe here how it can be tuned to find the average manifold and how robust the convergence is. A companion paper (this issue) presents various applications using this property.
机译:从回顾理论框架开始,本文介绍了CCA(非线性映射的最新算法)的实现条件和实施策略。最初以基本形式开发,用于非线性和高维数据集,该算法在这里适用于嘈杂数据的一般情况,并且更为实际。该算法发现了数据的流形(尤其是固有维数),已被证明在表示高度折叠的数据结构中非常有效。我们在这里描述如何调整它以找到平均流形以及收敛的鲁棒性。随行论文(本期)介绍了使用此属性的各种应用程序。

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