A KD-Tree-Based Nearest Neighbor Search for Large Quantities of Data

IF 0.9 4区 计算机科学 Q4 COMPUTER SCIENCE, INFORMATION SYSTEMS KSII Transactions on Internet and Information Systems Pub Date : 2013-03-30 DOI:10.3837/tiis.2013.03.003
Shwu-Huey Yen, Ya-ju Hsieh
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引用次数: 2

Abstract

The discovery of nearest neighbors, without training in advance, has many applications, such as the formation of mosaic images, image matching, image retrieval and image stitching. When the quantity of data is huge and the number of dimensions is high, the efficient identification of a nearest neighbor (NN) is very important. This study proposes a variation of the KD-tree - the arbitrary KD-tree (KDA) - which is constructed without the need to evaluate variances. Multiple KDAs can be constructed efficiently and possess independent tree structures, when the amount of data is large. Upon testing, using extended synthetic databases and real-world SIFT data, this study concludes that the KDA method increases computational efficiency and produces satisfactory accuracy, when solving NN problems.
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基于kd树的大数据最近邻搜索
在不需要事先训练的情况下发现最近邻,在拼接图像的形成、图像匹配、图像检索和图像拼接等方面有着广泛的应用。当数据量大、维数高时,最近邻神经网络(NN)的高效识别非常重要。本研究提出了kd树的一种变体——任意kd树(KDA),它的构建不需要评估方差。当数据量较大时,可以高效地构建多个kda,且具有独立的树结构。经过测试,使用扩展的合成数据库和真实世界的SIFT数据,本研究得出结论,KDA方法在解决神经网络问题时提高了计算效率,并产生了令人满意的精度。
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来源期刊
CiteScore
2.90
自引率
0.00%
发文量
183
审稿时长
8 months
期刊介绍: The KSII Transactions on Internet and Information Systems (TIIS) is online scholarly journal indexed in SCIE (Thomson Reuters) and SCOPUS (Elsevier) and published by KSII and supported by KETI. The Transactions is published every other month. The Transactions is designed to allow readers to obtain the most state of the art in a number of focusing areas related to wired & wireless internet and information systems. The technologies and applications of IT are very rapidly changing and updating. Thus quick publication and distribution to researchers, developers, deployment engineers, technical managers, and educators are crucial. Our most important aim is to publish the accepted papers quickly after receiving the manuscript.
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