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A 'subdivision regression' model for data analysis

机译:用于数据分析的“细分回归”模型

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摘要

Subdivision schemes are multi-resolution methods used in computer-aided geometric design to generate smooth curves or surfaces. We propose two new models for data analysis and compression based on subdivision schemes: (a) The 'subdivision regression' model, which can be viewed as a special multi-resolution decomposition. (b) The 'tree regression' model, which allows the identification of certain patterns within the data. The paper focuses on analysis and mentions compression as a byproduct. We suggest applying certain criteria on the output of these models as features for data analysis. Differently from existing multi-resolution analysis methods, these new models and criteria provide data features related to the schemes (the filters) themselves, based on a decomposition of the data into different resolution levels, and they also allow analysing data of non-smooth functions and working with varying-resolution subdivision rules. Finally, applications of these methods for music analysis and other potential usages are mentioned.
机译:细分方案是计算机辅助几何设计中用于生成平滑曲线或曲面的多分辨率方法。我们提出了两种基于细分方案的数据分析和压缩新模型:(a)“细分回归”模型,可以看作是一种特殊的多分辨率分解。 (b)“树回归”模型,该模型允许识别数据中的某些模式。本文着重分析,并提到压缩是副产品。我们建议对这些模型的输出应用某些标准,以作为数据分析的功能。与现有的多分辨率分析方法不同,这些新模型和标准基于将数据分解为不同分辨率级别而提供与方案(过滤器)本身相关的数据特征,并且还允许分析非平滑函数的数据并使用不同分辨率的细分规则。最后,提到了这些方法在音乐分析和其他潜在用途中的应用。

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