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基于自相似的金融时间序列波动聚集性研究 被引量:2

The Research of Clustering of Volatility of Financial Time Series Based on Self- Similarity
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摘要 自相似与波动聚集性是金融时间序列的两个重要特征,文章将这两个特征结合,提出了一种基于自相似的波动聚集模型。基于该模型提出了一种基于拟合优度与趋势变动的联机时间序列分割算法,算法能够根据波动的自相似特征将序列分割为多个子序列,从而用于研究在不同时段金融时间序列波动的自相似性。对实际数据的实验结果表明,文章所提出的模型和分割算法是有效的。 Self-similarity and clustering of volatility are two important characters of financial time series.This paper combines these two characters,and then brings forward a model of clustering of volatility based on self-similarity.Based on the model,an online segmentation algorithm based on the quality of fit and the change of trends for time series is proposed.The algorithm can segment series by the character of clustering of volatillty,so it can be used to study the self-similarity of financial time series during different time.The experiments conducted on real-world datasets show the model and algorithm are practical.
出处 《计算机工程与应用》 CSCD 北大核心 2005年第32期12-14,共3页 Computer Engineering and Applications
基金 上海市科委科技攻关计划"环球多市场金融信息平台"项目的资助(编号:045115003)
关键词 自相似 波动聚集 时间序列 分割 self-similarity,clustering of volatility,time series,segmentation
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参考文献6

  • 1庄新田 黄小原.资本市场的分形结构与复杂性[M].沈阳:东北大学出版社,2003..
  • 2X T Zhuang,X Y Huang,Y L Sun.Research on the Fractal Structure in the Chinese Stock Market[J].Physica a-Statistical Mechanics and Its Applications, 2004 ; 333 : 293-305.
  • 3孙霞 吴自勤 黄均.分形原理及应用[M].合肥:中国科学技术大学出版社,2003..
  • 4H E Stanley ,V Manasyev,L A N Amaml et al.Anomalous Fluctuations in the Dynamics of Complex Systems:from DNA and Physiology to Econophysics[J].Physical A,1996;224:302-321.
  • 5E Keogh,S Kasetty.On the Need for Time Series Data Mining Benchmarks:A Survey and Empirical Demonstration[C].In:Proceedings of the 8th ACM SIGKDD International Conference on Knowledge Discovery and Data Mining,Edmonton,Alberta,Canada,2002:102-11.
  • 6D N Gujarati.Basic Econometrics[M].4^th edition, USA : McGraw-Hill High Education, 2003.

共引文献32

同被引文献10

  • 1Hurst H E.The long-term storage capacity of reservoirs[J].Transactions of the American Society of Civil Engineer, 1951,116:770-808.
  • 2Zhuang X T,Huang X Y,Sun Y L.Research on the fractal structure in the Chinese stock market[J].Physica A:Statistical and Theoretical Physics, 2004,333 : 293-305.
  • 3Peters E E.Chaos and order in the capital market[M].2nd.[S.l.]:John Wiley &Sons, 1996.
  • 4Keogh E,Kasetty S.On the need for time series data mining benchmarks:a survey and empirical demonstration[C]//Proceedings of the 8th ACM SIGKDD International Conference on Knowledge Discovery and Data Mining,Edmonton,Alberta,Canada,2002:102-112.
  • 5Tieslau M A,Schmidt P,Baillie R T.A minimum distance estimator for long-memory processes[J].Journal of Econometrics, 1996,71(1- 2 ) : 249-264.
  • 6Guralnik V,Srivastava J.Event detection from time series data[C]// Proceedings of the 5th ACM SIGKDD International Conference on Knowledge Discovery and Data Mining,San Diego,USA,1999:33-42.
  • 7Hurst H E,Black R P,Simaika Y M.Long-term storage:an experimental study[J].Journal of the Royal Statistical Society:Series A ( General ), 1966,129 (4) : 591-593.
  • 8庄新田 黄小原.资本市场的分形结构与复杂性[M].沈阳:东北大学出版社,2003..
  • 9E. Keogh, S. Kasetty. On the Need for Time Series Data Mining Benchmarks: A Survey and Empirical Demonstration [C].In Proceedings of the 8th ACM SIGKDD International Conference on Knowledge Discovery and Data Mining,2002.
  • 10E. Keogh, S. Chu, D. Hart D, M, Pazzani. An Online Algorithm for Segmenting Time Series [C]. Proc of the IEEE International Conference on Data Mining, 2001, 289-296

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