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Low-Dimensional Data Representation in Data Analysis

机译:数据分析中的低维数据表示

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Abstract Many Data Analysis tasks deal with data which are presented in high-dimensional spaces, and the 'curse of dimensionality' phenomena is often an obstacle to the use of many methods, including Neural Network methods, for solving these tasks. To avoid these phenomena, various Representation learning algorithms are used, as a first key step in solutions of these tasks, to transform the original high-dimensional data into their lower-dimensional representations so that as much information as possible is preserved about the original data required for the considered task. The above Representation learning problems are formulated as various Dimensionality Reduction problems (Sample Embedding, Data Manifold embedding, Data Manifold reconstruction and newly proposed Tangent Bundle Manifold Learning) motivated by various Data Analysis tasks. A new geometrically motivated algorithm that solves all the considered Dimensionality Reduction problems is presented.
机译:摘要许多数据分析任务处理在高维空间中呈现的数据,“维数诅咒”现象通常是使用许多方法(包括神经网络方法)来解决这些任务的障碍。为了避免这些现象,作为解决这些任务的第一步,使用了各种表示学习算法,将原始的高维数据转换为它们的低维表示,以便尽可能多地保留有关原始数据的信息。考虑的任务所需。上面的表示学习问题被表述为由各种数据分析任务引起的各种降维问题(样本嵌入,数据流形嵌入,数据流形重构和新提出的切线束流形学习)。提出了一种解决所有考虑的降维问题的新的几何动机算法。

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