Efficient Multiple Temporal Network Kernel Density Estimation
Yu Shao, Peng Cheng, Xiang Lian, Lei Chen, Wangze Ni, Xuemin Lin, Chen, Zhang, and Liping Wang

TL;DR
This paper introduces TN-KDE, a novel and efficient kernel density estimation method for spatiotemporal road networks, supporting dynamic updates and multiple kernel functions, significantly outperforming existing approaches.
Contribution
The paper presents TN-KDE with RFS and DRFS solutions, enabling fast, exact KDE computations on road networks with temporal data, including dynamic updates and kernel flexibility.
Findings
Up to 6 times faster than state-of-the-art methods
Supports various non-polynomial kernel functions
Provides exact KDE values with dynamic updates
Abstract
Kernel density estimation (KDE) has become a popular method for visual analysis in various fields, such as financial risk forecasting, crime clustering, and traffic monitoring. KDE can identify high-density areas from discrete datasets. However, most existing works only consider planar distance and spatial data. In this paper, we introduce a new model, called TN-KDE, that applies KDE-based techniques to road networks with temporal data. Specifically, we introduce a novel solution, Range Forest Solution (RFS), which can efficiently compute KDE values on spatiotemporal road networks. To support the insertion operation, we present a dynamic version, called Dynamic Range Forest Solution (DRFS). We also propose an optimization called Lixel Sharing (LS) to share similar KDE values between two adjacent lixels. Furthermore, our solutions support many non-polynomial kernel functions and still…
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