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Mining Constrained Regions of Interest: An Optimization Approach

机译:采矿约束地区的兴趣区:优化方法

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The amount and diversity of mobile and IoT location and trajectory data are increasing rapidly. As a consequence, there is an emerging need for flexible and scalable tools for analyzing this data. In this work we focus on an important building block for analyzing location data, that is, the problem of partitioning a space into regions of interest (ROIs) that are densely visited. The extraction of ROIs is of great importance as it constitutes the first step of many types of data analysis on mobility data, such as the extraction of trajectory patterns expressed in terms of sequences of ROIs. However, in this paper we argue that unconstrained ROIs are not meaningful and useful in all applications. To address this weakness, we propose the problem of constraint-based ROI mining, and identify two types of constraints: intra- and inter-ROI constraints. Subsequently, we propose an integer linear programming formulation of the task of discovering a fixed number of constrained ROIs from a binary density matrix. We extend the approach to discover automatically the number of ROIs by relying on the Minimum Description Length Principle. Our experiments on real data show that the approach is both flexible, scalable and able to retrieve constrained ROIs of higher quality than those extracted with existing approaches, even when no constraints are imposed.
机译:移动和物联网位置和轨迹数据的数量和多样性正在迅速增加。因此,有一种新兴的需求,可以灵活和可扩展的工具来分析该数据。在这项工作中,我们专注于分析位置数据的重要构建块,即,将空间分成浓度偏远的兴趣区域(ROI)的问题。 ROI的提取非常重要,因为它构成了许多关于移动性数据的数据分析的第一步,例如在ROI的序列方面提取轨迹图案。但是,在本文中,我们认为无约束的ROI在所有申请中都不有意义。为了解决这种弱点,我们提出了基于约束的ROI挖掘的问题,并确定了两种限制:和ROI间约束。随后,我们提出了一种整数线性编程,其任务是从二进制密度矩阵发现固定数量的受约束ROI的任务。我们通过依赖最小描述长度原理来扩展自动发现ROI的数量。我们对实际数据的实验表明,即使在没有限制约束时,该方法均为灵活,可扩展,能够检索高质量的高质量的受限ROI,即使没有限制约束。

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