Survey: Dimension reduction by pattern decomposition

Ling Yan, D. Casperson, Liang Chen
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引用次数: 1

Abstract

Pattern processing exists in various fields like image processing and expert systems. Focus has been put on to high dimensional pattern processing, where there is a big concern of the system performance due to the high dimensionality. In the field of fuzzy inference systems, an exponential explosion in the required computational time complexity is caused by the multi variables in the input pattern. The key point of system design is an efficient approach to deal with the high dimensional input patterns. Decomposing high dimensional patterns into low dimensional patterns is an approach to solving this problem. In decomposing, an issue we confront with is: how to achieve global optimality while we are dealing with the components individually. The approach depends on the definition of optimality. Usually two aspects are considered: stability and time complexity. This survey is to summarize the recent research works related to the idea of decomposing high dimensional patterns into low dimensional patterns and approaches to achieve global optimality concerning stability and time complexity.
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概述:通过模式分解来降低维数
模式处理存在于图像处理和专家系统等各个领域。高维模式处理是当前研究的重点,高维模式处理对系统的性能有很大的影响。在模糊推理系统中,输入模式中的多变量导致所需的计算时间复杂度呈指数爆炸式增长。系统设计的关键是如何有效地处理高维输入模式。将高维模式分解为低维模式是解决这一问题的一种方法。在分解中,我们面临的一个问题是:当我们单独处理组件时,如何实现全局最优性。这种方法取决于最优性的定义。通常考虑两个方面:稳定性和时间复杂性。本文综述了近年来有关高维模式分解为低维模式思想的研究工作,以及在稳定性和时间复杂度方面实现全局最优的方法。
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