• Title/Summary/Keyword: 성능분석 모델 Declustering

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Performance Improvement of Declustering Algorithm by Efficient Grid-Partitioning Multi-Dimensional Space (다차원 공간의 효율적인 그리드 분할을 통한 디클러스터링 알고리즘 성능향상 기법)

  • Kim, Hak-Cheol
    • Journal of Korea Spatial Information System Society
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    • v.12 no.1
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    • pp.37-48
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    • 2010
  • In this paper, we analyze the shortcomings of the previous declustering methods, which are based on grid-like partitioning and a mapping function from a cell to a disk number, for high-dimensional space and propose a solution. The problems arise from the fact that the number of splitting is small(for the most part, binary-partitioning is sufficient), and the side length of a range query whose selectivity is small is quite large. To solve this problem, we propose a mathematical model to estimate the performance of a grid-like partitioning method. With the proposed estimation model, we can choose a good grid-like partitioning method among the possible schemes and this results in overall improvement in declustering performance. Several experimental results show that we can improve the performance of a previous declustering method up to 2.7 times.

Performance Analysis on Declustering High-Dimensional Data by GRID Partitioning (그리드 분할에 의한 다차원 데이터 디클러스터링 성능 분석)

  • Kim, Hak-Cheol;Kim, Tae-Wan;Li, Ki-Joune
    • The KIPS Transactions:PartD
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    • v.11D no.5
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    • pp.1011-1020
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    • 2004
  • A lot of work has been done to improve the I/O performance of such a system that store and manage a massive amount of data by distributing them across multiple disks and access them in parallel. Most of the previous work has focused on an efficient mapping from a grid ceil, which is determined bY the interval number of each dimension, to a disk number on the assumption that each dimension is split into disjoint intervals such that entire data space is GRID-like partitioned. However, they have ignored the effects of a GRID partitioning scheme on declustering performance. In this paper, we enhance the performance of mapping function based declustering algorithms by applying a good GRID par-titioning method. For this, we propose an estimation model to count the number of grid cells intersected by a range query and apply a GRID partitioning scheme which minimizes query result size among the possible schemes. While it is common to do binary partition for high-dimensional data, we choose less number of dimensions than needed for binary partition and split several times along that dimensions so that we can reduce the number of grid cells touched by a query. Several experimental results show that the proposed estimation model gives accuracy within 0.5% error ratio regardless of query size and dimension. We can also improve the performance of declustering algorithm based on mapping function, called Kronecker Sequence, which has been known to be the best among the mapping functions for high-dimensional data, up to 23 times by applying an efficient GRID partitioning scheme.