Efficient approximate range aggregation over large-scale spatial data federation

Range aggregation is a primitive operation in spatial data applications and there is a growing demand to support such operations over a data federation, where the entire spatial data are separately held by multiple data providers (a.k.a., data silos). Data federations notably increase the amount of...

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Main Authors: SHI, Yexuan, TONG, Yongxin, ZENG, Yuxiang, ZHOU, Zimu, DING, Bolin, CHEN, Lei
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語言:English
出版: Institutional Knowledge at Singapore Management University 2023
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在線閱讀:https://ink.library.smu.edu.sg/sis_research/6383
https://ink.library.smu.edu.sg/context/sis_research/article/7386/viewcontent/tkde21_shi__1_.pdf
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機構: Singapore Management University
語言: English
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總結:Range aggregation is a primitive operation in spatial data applications and there is a growing demand to support such operations over a data federation, where the entire spatial data are separately held by multiple data providers (a.k.a., data silos). Data federations notably increase the amount of data available for data-intensive applications such as smart mobility planning and public health emergency responses. Yet they also challenge the conventional implementation of range aggregation queries because the raw data cannot be shared within the federation and the data partition at each data silo is fixed during query processing. These constraints limit the design space of distributed range aggregation query processing. In this work, we propose approximate algorithms for efficient range aggregation over spatial data federation. We devise novel single-silo sampling algorithms that process queries in parallel and design a level sampling based algorithm which reduces the time complexity of local queries at each data silo to O(log 1/), where is the approximation ratio of the accuracy guarantee. Extensive evaluations with real-world data show that compared with state-of-the-arts, our solutions reduce the time cost and communication cost by up to 85.1x and 5.5x respectively, with average approximate errors of below 2.8%.