References
- 김형수, 최시중, 김중훈(1998) DVS 알고리즘을 이용한 일 유량 자료의 예측, 대한토목학회논문집, 대한토목학회, 제18권, 제 II-6 호, pp. 563-570
- 문영일(1997) 시계열 수문자료의 비선형 상관관계. 한국수자원학회논문집, 한국수자원학회, 제30권, pp. 641-648
- 문영일(2000) 지역가중다항식을 이용한 예측모형, 한국수자원학회논문집, 한국수자원학회, 제33권, pp. 31-38
- 박무종, 윤용남 (1989) Multiplicative ARIMA 모형에 의한 월 유량의 추계학적 모의 예측, 한국수자원학회논문집, 한국수자원학회, 제22권, pp. 331-339
- 안상진, 이재경 (2000) 추계학적 모의발생기법을 이용한 월 유출 예측, 한국수자원학회논문집, 한국수자원학회, 제33권, pp. 159-167
- 윤강훈, 서봉철, 신현석 (2004) 신경망을 이용한 낙동강 유역 홍 수기 댐유입량 예측, 한국수자원학회논문집, 한국수자원학회, 제37권, pp. 67-75
- Abarbanel, H.D.I. (1996) Analysis of Observed Chaotic Data. Spinger-Verlag, New York
- Abarbanel. H.D.I., Brown, Sidorowich, J.J., and Tsimring, L.S. (1993) The analysis of observed chaotic data in physical systems, Rev. Mod. Phys., Vol. 65, No. 4, pp. 1331-1392 https://doi.org/10.1103/RevModPhys.65.1331
- Abarbanel, H.D.I., Carroll, T.A., Pecora, L.M., Sidorowich, J.J., and Tsimring, L.S. (1994) Predicting physical variables in timedelay embedding, Physical Review E, Vol. 49, pp. 1840-1853 https://doi.org/10.1103/PhysRevE.49.1840
- Abarbabel, H.D.I., and Kennel, M.B. (1992) Local false nearest neighbors and dynamcal dimensions from observed chaotic data, Phys. Rev., E47, pp. 3057-3068
- Abarbanel, H.D.I., Lall, U., Moon, Young-II, Mann, M., and Sangoyomi, T. (1996) Nonlinear dynamic of the Great Salt Lake: A predictable indicator of regional climate, Energy, Vol. 21(7/8), pp. 655-665 https://doi.org/10.1016/0360-5442(96)00018-7
- Cao, L. (1997), Practical method for determining the minimum embedding dimension of a scalar time series, Physica D, Vol. 110, pp. 43-50 https://doi.org/10.1016/S0167-2789(97)00118-8
- Casdagli, M. (1992) Chaos and deterministic vs stochastic non-linear modelling, JRSS series B, Vol. 54, pp. 303-328
- Casdagli, M. and Weigend, A. (1994) Time Series Prediction, Studies in the Science of Complexity, Santa Fe Institute, edited by A. Weigend and M. Gerschenfeld (Addison-Wesley, Reading), Vol. XV, pp. 347-366
- Fraser, A.M. and Swinney, H.L. (1986) Independent coordinates for strange attractors from mutual information, Physical Review A, Vol. 33, pp. 1134-1140 https://doi.org/10.1103/PhysRevA.33.1134
- Gao, J. and Zheng, Z. (1994) Direct dynamical test for deterministic chaos and optimal reconstruction using a geometrical construction, Physical Review A, Vol 45, No. 6, pp. 3403-3411 https://doi.org/10.1103/PhysRevA.45.3403
- Graf, K.E., and Elbert, T. (1990) Dimensional analysis of the waking EEG, in Chaos in Brain Function, edited by E. Basar, pp. 135-152, Springer-Verlag, New York
- Grassberger. P. and Procaccia. I. (1983). Measuring the strangeness of strange attractors. Physica D. Vol. 7. pp 153-180 https://doi.org/10.1016/0167-2789(83)90125-2
- Hilborn, R.C. (1994) Chaos and Nonlinear Dynamics, Oxford University Press
- Holzfuss, J., and Mayer-Kress, G. (1986) An approach to error-estimation in the application of dimension algorithms, in Dimensions and Entropies in Chaotic Systems, edited by G. Mayer- Kress, pp. 114-147, Springer-Verlag, New York
- Kember, G., Flower, A.C., and Holubeshen, J. (1993) Forecasting river flow using nonlinear dynamics, Sthoch. Hydrol. Hydraul., Vol. 7, pp. 205-212 https://doi.org/10.1007/BF01585599
- Martinerie, J.M., Albano, A.M., Mees, A.I., and Rapp, P.E. (1992) Mutual information, strange attractors, and the optimal estimation of dimension, Physical Review A, Vol. 45, pp. 7058-7064 https://doi.org/10.1103/PhysRevA.45.7058
- Moon, Y.I. and Lall, U. (1996) Atmospheric flow indices and interannual Great Salt Lake variability, Journal of Hydrologic Engineering, Vol. 1, pp. 55-62 https://doi.org/10.1061/(ASCE)1084-0699(1996)1:2(55)
- Muller, K.R., Smola, A., Rätsch, G., Scholkopf, B., Kohlmorgen, J., and Vapnik, V. (1999) Predicting time series with support vector machines. In Scholkopf, B. Burges, C. and Smola, A. editors, Advances in Kernel Methods: Support Vector Learning, Cambridge, MA, MIT Press, pp. 243-254
- Sangoyorni. T.B.U. Lall, and Abarbanel, H.D.I. (1996). Nonlinear dynamics of the Great Salt Lake: dimension estimation, Water Resources Research. Vol. 32, No. 1. pp. 149-159 https://doi.org/10.1029/95WR02872
- Sauer, Y., Yorke, J.A., and Casdagli, M. (1991) Embedology. Journal of Statistical Physics, Vol. 65, pp. 579-616 https://doi.org/10.1007/BF01053745
- Schroeder, M. (1991) Fractals, in Chasos and Power Laws: Minutes From an Infinite Paradise, pp. 429., W.H. Freeman, New York
- Schuster, H. (1988). Deterministic chaos, an introduction. Physik- Verlag, Weinheim, 2nd edition
- Smith, J.A. (1991) Long-range streamflow forecasting using nonparametric regression, Water Resour, Bull., Vol. 27, No. 1, pp. 39-46
- Takens, F. (1981) Detecting strange attractors in turbulence. In, Rand, D.A. and L.S. Young (eds.). Dynamical systems and Turbulence. Springer-Verlag. Berlin, pp. 366-381
- Tsonis, A.A., and Elsner, J.B. (1988) The weather attractor over very short time scales, Nature, Vol. 333, pp. 545-547
- Yakowitz, S., and Karlsson, M. (1987) Nearest neighbor methods with application to rainfall/runoff prediction, Stochastic hydrology, Edited by Macneil, J.B., and Humphries, G.J., D. Reidel, Hingham, MA, pp. 149-160