期刊文献+

年径流时间序列的混沌分析 被引量:4

Chaos Analysis of Annual Runoff Time Sequence
下载PDF
导出
摘要 在介绍重构相空间技术的主要定量指标(关联维数D2和Kolmogorov熵)的基础上,针对长江上游绵阳地区和岷江上游紫坪铺水文站的年径流时间序列,探讨了不同嵌入维m下其关联维数的变化规律。得到绵阳地区年径流时间序列的饱和关联维D2=4.11,最低嵌入维m=8,Kolmogorov熵K=0.303,紫坪铺年径流时间序列的饱和关联维D2=2.58,最低嵌入维m=5,Kolmogorov熵K=0.302,并且得到两个年径流序列的最大预测年限为4a,为年径流预测提供了较为科学的依据。 Based on introducing the main quantitative indexes of correlation dimension D2 and Kolmogorov entropy k in rebuilding time sequence imbedding space, the change rules of correlation dimension De at dofferemt built-in dimension m are discussed through analyses of the annual runoff time sequence in Mianyang region of upstream Yangtze River and the annual runoff time sequence in Zipingpu Hydrological Station of upstream Mingjiang River, For the annual runoff in Mianyang region, the saturation correlation dimension, minimum built-in dimension, and Kolmogorov entropy are calculated, which areD2 = 4. 11, m= 8 and K=0. 303, respectively; For the annual runoff in Zipingpu Hydrological Station, the results areD2 =2.58, m= 5 and K=0. 302, respectively. And it is obtained that the maximum forecasting length for the two annual runoff time sequences should be 4 years. The two time series chaotic analyses provide a scientific gist for annual runoff forecasting.
作者 黄胜 梁川
出处 《中国农村水利水电》 北大核心 2006年第4期27-28,32,共3页 China Rural Water and Hydropower
基金 国家重点基础研究发展计划(2003CB415202)
关键词 混沌 关联维数 Kolmogorov熵 年径流时间序列 chaos correlation dimension Kolmogorov entropy annual runoff time sequence
  • 相关文献

参考文献2

二级参考文献12

  • 1傅军.[D].成都:成都科技大学,1994.
  • 2丁晶 邓育仁 傅军.探索水文现象变化的新途径——混沌分析[J].水利学报,1997,:242-246.
  • 3Hense A. On the possible existence of a strange attractor for the southern oscillation[J] .Becctr Phys Atmosph, 1987, 60(1) :34 - 47.
  • 4Sivakumar B. Chaos theory in hydrology[J]. Journal of Hydrology, 2000, 227:1 - 20.
  • 5Packard N H, et al. Geometry from a time series [J]. Phy Rev Lett, 1980, 459:712-716.
  • 6Sivakumar B, et al. Singapore rainfall behavior: chaotic ? [J]. J hydrol Engang, ASCE, 1999, 4(1):38-48.
  • 7Daniel T Kaplan, Leon Glass. Direct test for determinism in a time series [J]. Physical Review Letters, 1992, 68(4):427 -430.
  • 8Liming W Salvino, Robert Cawley. Smoothness implies determinism: a method to detect it in time series [J]. Phy Rev Lett, 1994, 73(18) :1091 - 1094.
  • 9Andrew M Fraser, Harry L Swinney. Independent coordinates from mutual information [J]. Physical Review A, 1986, 33(2) :1 134- 1 140.
  • 10赵永龙,丁晶,邓育仁.混沌分析在水文预测中的应用和展望[J].水科学进展,1998,9(2):181-186. 被引量:33

共引文献43

同被引文献37

引证文献4

二级引证文献5

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部