Chaos theory in geophysics: past, present and future
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[1] P. Pradeep Kumar,et al. Interpolation of missing data using nonlinear and chaotic system analysis , 1995 .
[2] P. Grassberger,et al. Estimation of the Kolmogorov entropy from a chaotic signal , 1983 .
[3] Bellie Sivakumar,et al. An investigation of the presence of low-dimensional chaotic behaviour in the sediment transport phenomenon , 2002 .
[4] X. Zeng,et al. Estimating the fractal dimension and the predictability of the atmosphere , 1992 .
[5] Gregory B. Pasternack,et al. Does the river run wild? Assessing chaos in hydrological systems , 1999 .
[6] A. Jayawardena,et al. Noise reduction and prediction of hydrometeorological time series: dynamical systems approach vs. stochastic approach , 2000 .
[7] E. Lorenz. Atmospheric Predictability as Revealed by Naturally Occurring Analogues , 1969 .
[8] Md. Nazrul Islam,et al. Comment on "Does the river run wild? Assessing chaos in hydrological systems" by G.B. Pasternack , 2001 .
[9] E. Lorenz. Dimension of weather and climate attractors , 1991, Nature.
[10] Shie-Yui Liong,et al. Singapore Rainfall Behavior: Chaotic? , 1999 .
[11] Luca Ridolfi,et al. Clues to the existence of deterministic chaos in river flow , 1996 .
[12] Lachun Wang,et al. Chaotic dynamics of the flood series in the Huaihe River Basin for the last 500 years , 2002 .
[13] Henry D. I. Abarbanel,et al. Analysis of Observed Chaotic Data , 1995 .
[14] X. Zeng,et al. What does a low-dimensional weather attractor mean? , 1993 .
[15] Soroosh Sorooshian,et al. A chaotic approach to rainfall disaggregation , 2001 .
[16] Christopher Essex,et al. The climate attractor over short timescales , 1987, Nature.
[17] P. Grassberger,et al. Measuring the Strangeness of Strange Attractors , 1983 .
[18] G. Nicolis,et al. Is there a climatic attractor? , 1984, Nature.
[19] George Sugihara,et al. Nonlinear forecasting as a way of distinguishing chaos from measurement error in time series , 1990, Nature.
[20] Shaun Lovejoy,et al. DISCUSSION of “Evidence of chaos in the rainfall-runoff process” Which chaos in the rainfall-runoff process? , 2002 .
[21] H. Waelbroeck,et al. Deterministic Chaos in Tropical Atmospheric Dynamics. , 1994, comp-gas/9410001.
[22] Kirk A. Maasch,et al. Calculating climate attractor dimension from δ18O records by the Grassberger-Procaccia algorithm , 1989 .
[23] J. Kurths,et al. On forecasting the sunspot numbers , 1990 .
[24] P. Xu,et al. Neighbourhood selection for local modelling and prediction of hydrological time series , 2002 .
[25] Qiang Wang. Correlation dimension estimates of global and local temperature data , 1995 .
[26] Slobodan P. Simonovic,et al. Noise reduction in chaotic hydrologic time series: facts and doubts , 2002 .
[27] Magnus Persson,et al. Monthly runoff prediction using phase space reconstruction , 2001 .
[28] Akira Kawamura,et al. Prediction of unspots using reconstructed chaotic system equations , 1995 .
[29] Luca Ridolfi,et al. Multivariate nonlinear prediction of river flows , 2001 .
[30] Akira Kawamura,et al. Chaotic characteristics of the Southern Oscillation Index time series , 1998 .
[31] Klaus Fraedrich,et al. Estimating Weather and Climate Predictability on Attractors , 1987 .
[32] Jeffrey D. Scargle,et al. An introduction to chaotic and random time series analysis , 1989, Int. J. Imaging Syst. Technol..
[33] Shie-Yui Liong,et al. Practical Inverse Approach for Forecasting Nonlinear Hydrological Time Series , 2002 .
[34] Shie-Yui Liong,et al. EVIDENCE OF CHAOTIC BEHAVIOR IN SINGAPORE RAINFALL 1 , 1998 .
[35] F. Takens. Detecting strange attractors in turbulence , 1981 .
[36] Magnus Persson,et al. Is correlation dimension a reliable indicator of low‐dimensional chaos in short hydrological time series? , 2002 .
[37] C. Nicolis,et al. Global properties and local structure of the weather attractor over Western Europe , 1989 .
[38] Martin Casdagli,et al. Nonlinear prediction of chaotic time series , 1989 .
[39] G. P. King,et al. Extracting qualitative dynamics from experimental data , 1986 .
[40] Ronny Berndtsson,et al. Evidence of chaos in the rainfall-runoff process , 2001 .
[41] Bellie Sivakumar,et al. Rainfall dynamics at different temporal scales: A chaotic perspective , 2001 .
[42] Bellie Sivakumar,et al. Chaos theory in hydrology: important issues and interpretations , 2000 .
[43] Bellie Sivakumar,et al. A phase-space reconstruction approach to prediction of suspended sediment concentration in rivers , 2002 .
[44] J. Elsner,et al. The weather attractor over very short timescales , 1988, Nature.
[45] Ignacio Rodriguez-Iturbe,et al. Phase-space analysis of daily streamflow : characterization and prediction , 1998 .
[46] Qiang Wang,et al. A Monte Carlo method for estimating the correlation exponent , 1995 .
[47] M. Hénon,et al. A two-dimensional mapping with a strange attractor , 1976 .
[48] Ronny Berndtsson,et al. Reply to “Which chaos in the rainfall-runoff process?” , 2002 .
[49] James P. Crutchfield,et al. Geometry from a Time Series , 1980 .
[50] Klaus Fraedrich,et al. Estimating the Dimensions of Weather and Climate Attractors , 1986 .
[51] Ignacio Rodriguez-Iturbe,et al. A Possible Explanation for Low Correlation Dimension Estimates for the Atmosphere , 1993 .
[52] Upmanu Lall,et al. Nonlinear dynamics and the Great Salt Lake: A predictable indicator of regional climate , 1996 .
[53] L. Glass,et al. Oscillation and chaos in physiological control systems. , 1977, Science.
[54] M. Mundt,et al. Chaos in the sunspot cycle: Analysis and Prediction , 1991 .
[55] L. Gelhar. Stochastic Subsurface Hydrology , 1992 .
[56] Takens,et al. Estimation of the dimension of a noisy attractor. , 1994, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[57] A. Wolf,et al. Determining Lyapunov exponents from a time series , 1985 .
[58] E. Lorenz. Deterministic nonperiodic flow , 1963 .
[59] Bellie Sivakumar,et al. Is a chaotic multi-fractal approach for rainfall possible? , 2001 .
[60] Slobodan P. Simonovic,et al. Analysis of cross-correlated chaotic streamflows , 2001 .
[61] Qiang Wang,et al. Biases of correlation dimension estimates of streamflow data in the Canadian prairies , 1998 .
[62] Upmanu Lall,et al. Nonlinear dynamics of the Great Salt Lake: system identification and prediction , 1996 .
[63] Schreiber,et al. Extremely simple nonlinear noise-reduction method. , 1993, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[64] Federico Zertuche,et al. Prediction of Tropical Rainfall by Local Phase Space Reconstruction. , 1994 .
[65] Akira Kawamura,et al. Dynamics of monthly rainfall-runoff process at the Gota basin: A search for chaos , 2000 .
[66] G. D. Jeong,et al. Chaos characteristics of tree ring series , 1996 .
[67] Bellie Sivakumar,et al. River flow forecasting: use of phase-space reconstruction and artificial neural networks approaches , 2002 .
[68] Konstantine P. Georgakakos,et al. Evidence of Deterministic Chaos in the Pulse of Storm Rainfall. , 1990 .
[69] Farmer,et al. Predicting chaotic time series. , 1987, Physical review letters.
[70] K. Georgakakos,et al. New Uncertainty Concepts in Hydrology and Water Resources: Analysis of high-resolution rainfall data , 1995 .
[71] J. Rao,et al. Dimension Analysis of Climatic Data , 1989 .
[72] Demetris Koutsoyiannis,et al. Deterministic chaos versus stochasticity in analysis and modeling of point rainfall series , 1996 .
[73] Francesco Lisi,et al. CHAOTIC FORECASTING OF DISCHARGE TIME SERIES: A CASE STUDY 1 , 2001 .
[74] N. Clifford. Hydrology: the changing paradigm , 2002 .
[75] Bellie Sivakumar,et al. Analysis of cross-correlated chaotic streamflows , 2002 .
[76] K. Beven. Towards a coherent philosophy for modelling the environment , 2002, Proceedings of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.
[77] Renzo Rosso,et al. Comment on “Chaos in rainfall” by I. Rodriguez‐Iturbe et al. , 1990 .
[78] P. Grassberger. Do climatic attractors exist? , 1986, Nature.
[79] Konstantine P. Georgakakos,et al. Chaos in rainfall , 1989 .
[80] O. Rössler. An equation for continuous chaos , 1976 .
[81] Mark S. Seyfried,et al. Searching for chaotic dynamics in snowmelt runoff , 1991 .
[82] Luca Ridolfi,et al. Nonlinear analysis of river flow time sequences , 1997 .
[83] H. Abarbanel,et al. Determining embedding dimension for phase-space reconstruction using a geometrical construction. , 1992, Physical review. A, Atomic, molecular, and optical physics.
[84] Konstantine P. Georgakakos,et al. Estimating the Dimension of Weather and Climate Attractors: Important Issues about the Procedure and Interpretation , 1993 .
[85] Andreas S. Andreou,et al. Nonlinear analysis and forecasting of a brackish Karstic spring , 2000 .
[86] Zbigniew W. Kundzewicz. New Uncertainty Concepts in Hydrology and Water Resources: INTRODUCTION , 1995 .
[87] Zbigniew W. Kundzewicz,et al. Dimensionality of Scandinavian river flow regimes , 1999 .
[88] Upmanu Lall,et al. Nonlinear Dynamics of the Great Salt Lake: Dimension Estimation , 1996 .
[89] James Theiler,et al. Testing for nonlinearity in time series: the method of surrogate data , 1992 .
[90] J. Kurths,et al. An attractor in a solar time series , 1987 .
[91] P. Grassberger,et al. Characterization of Strange Attractors , 1983 .
[92] P. Grassberger,et al. A simple noise-reduction method for real data , 1991 .
[93] Robert M. May,et al. Simple mathematical models with very complicated dynamics , 1976, Nature.
[94] Nelson Obregón,et al. A Deterministic Geometric Representation of Temporal Rainfall: Results for a Storm in Boston , 1996 .
[95] A. Jayawardena,et al. Analysis and prediction of chaos in rainfall and stream flow time series , 1994 .
[96] G. Pasternack. Reply to “Comment on `Does the river run wild? Assessing chaos in hydrological systems' ” by G.B. Pasternack , 2001 .
[97] Bellie Sivakumar,et al. Characterization and prediction of runoff dynamics: a nonlinear dynamical view , 2002 .
[98] J. Elsner,et al. Comments on “Dimension Analysis of Climatic Data" , 1990 .
[99] Shie-Yui Liong,et al. A systematic approach to noise reduction in chaotic hydrological time series , 1999 .
[100] Slobodan P. Simonovic,et al. Estimation of missing streamflow data using principles of chaos theory , 2002 .
[101] A. Mees,et al. Dynamics from multivariate time series , 1998 .