LARGE: A Length-Aggregation-Based Grid Structure for Line Density Visualization

Line Density Visualization (LDV) is an important operation of geospatial analysis, which has been extensively used in many application domains, e.g., urban planning, criminology, and transportation science. However, LDV is computationally demanding. Therefore, existing exact solutions are not scalable (or even not feasible) to support large-scale datasets and high resolution sizes for generating LDV. To handle the efficiency issues, we develop the first solution to approximately compute LDV with an ϵ -relative error guarantee, which consists of two main parts. First, we develop the new indexing structure, called length-aggregation-based grid structure (LARGE). Second, based on LARGE, we develop two types of fast bound functions, namely (1) square-shaped lower and upper bound functions and (2) arbitrary-shaped lower and upper bound functions, which can filter a large portion of unnecessary computations. By theoretically analyzing the tightness of our bound functions and experimentally comparing our solution with existing exact solutions on four large-scale datasets, we demonstrate that our solution can be scalable to generate high-resolution LDVs using large-scale datasets. In particular, our solution achieves up to 291.8x speedups over the state-of-the-art solutions.

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Publication Details

Journal
Proceedings of the VLDB Endowment
Published
2024-09-01
DOI
https://doi.org/10.14778/3704965.3704968
Citations
3
Primary Topic
Data Management and Algorithms
Type
article
Field-Weighted Citation Impact
1.05
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article

LARGE: A Length-Aggregation-Based Grid Structure for Line Density Visualization

Yün Peng, Tsz Nam Chan, Leong Hou U, Dingming Wu et al.
3 citations
Proceedings of the VLDB Endowment
Data Management and Algorithms
1.05
article

LARGE: A Length-Aggregation-Based Grid Structure for Line Density Visualization

Yün Peng, Tsz Nam Chan, Leong Hou U, Dingming Wu, Bojian Zhu
article en
3 citations

Abstract

Line Density Visualization (LDV) is an important operation of geospatial analysis, which has been extensively used in many application domains, e.g., urban planning, criminology, and transportation science. However, LDV is computationally demanding. Therefore, existing exact solutions are not scalable (or even not feasible) to support large-scale datasets and high resolution sizes for generating LDV. To handle the efficiency issues, we develop the first solution to approximately compute LDV with an ϵ -relative error guarantee, which consists of two main parts. First, we develop the new indexing structure, called length-aggregation-based grid structure (LARGE). Second, based on LARGE, we develop two types of fast bound functions, namely (1) square-shaped lower and upper bound functions and (2) arbitrary-shaped lower and upper bound functions, which can filter a large portion of unnecessary computations. By theoretically analyzing the tightness of our bound functions and experimentally comparing our solution with existing exact solutions on four large-scale datasets, we demonstrate that our solution can be scalable to generate high-resolution LDVs using large-scale datasets. In particular, our solution achieves up to 291.8x speedups over the state-of-the-art solutions.

Proceedings of the VLDB EndowmentVol. 17(13)
Hong Kong Baptist University (HK), Shenzhen University (CN), University of Macau (MO), Guangzhou University (CN), Institute of Art (PL)
Openalex Percentile: Top 21%
Data Management and Algorithms
1.05
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