Chaotic prediction model for runoff using wavelet de-noising

Huazhong Keji Daxue Xuebao (Ziran Kexue Ban)/Journal of Huazhong University of Science and Technology (Natural Science Edition)

Volumn 37, Issue 7, 2009, Pages 86-89

  Liu, Li ^a   Zhou, Jianzhong ^a   Li, Yinghai ^a   Zhang, Yongchuan ^a  

^a HUAZHONG UNIVERSITY OF SCIENCE AND TECHNOLOGY   (China)

Author keywords

Chaos; Phase space reconstruction; Radial basis function; Runoff prediction; Wavelet de noising

Indexed keywords

CHAOS; PHASE SPACE RECONSTRUCTION; RADIAL BASIS FUNCTION; RUNOFF PREDICTION; WAVELET DE-NOISING;

ATTITUDE CONTROL; CHAOS THEORY; MATHEMATICAL MODELS; PHASE SPACE METHODS; RADIAL BASIS FUNCTION NETWORKS; RECONSTRUCTION (STRUCTURAL); REPAIR; RUNOFF; TIME SERIES;

HYDRAULIC MODELS;

EID: 70249116446     PISSN: 16714512     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (11)

1. 2007, 38 (6): 760-766.
2. Sivakumar B. Chaos theory in hydrology: Important issues and interpretations [J]. Journal of Hydrology, 2000, 227 (4): 1-20.
3. 2005.
4. 1999.
5. Kantz H, Thomas S. Nonlinear time series analysis [M]. Cambridge: Cambridge University Press, 1997.
6. Packard N H, Crutchfield J P, Farmer J D, et al. Geometry from a time series [J]. Physical Review Letter, 1980, 45 (9): 712-716.
7. Taken S F. Detecting strange attractors in turbulence [J]. Lecture Notes in Mathematics, 1981, 898: 366-381.
8. Brito N S P, Souza B A, Pires F A C. Daubechies wavelets in quality of electrical power [C] //The International Conference on Harmonics and Quality of Power. Piscataway: IEEE, 1998: 51-515.
9. 2006, 37 (5): 583-587.
10. 2007 (1): 85-90.
11. 1998 (4): 136-141.