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A deletion cost based compression algorithm for linear vector data

机译:基于删除成本基于成本的线性矢量数据压缩算法

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A new deletion-cost based compression algorithm (DCA) for linear vector data is proposed. To each curve-the basic element of linear vector data, all the deletion costs of its middle nodes are calculated, and the minimum deletion cost is compared with the pre-defined threshold. If the former is greater than or equal to the latter, all remaining nodes are reserved and the curve's compression process is finished. Otherwise, the node with the minimal deletion cost is deleted, its two neighbors' deletion costs are updated, and the same loop of the compressed curve repeats till the termination. Experiment results show that DCA outperforms Douglas-Peucker algorithm (DPA) in compression accuracy and execution efficiency as well.
机译:提出了一种用于线性矢量数据的新的删除成本基于压缩算法(DCA)。对于每个曲线 - 线性矢量数据的基本元素,计算其中间节点的所有删除成本,并将最小删除成本与预定义的阈值进行比较。如果前者大于或等于后者,则保留所有剩余节点,并完成曲线的压缩过程。否则,删除具有最小删除成本的节点,其两个邻居的删除成本更新,并且压缩曲线的相同循环重复直到终止。实验结果表明,DCA优于Douglas-Peucker算法(DPA)的压缩精度和执行效率。

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