Nonlinear Deterministic Analysis of Air Pollution Dynamics in a Rural and Agricultural Setting
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Wesley W. Wallender | William R. Horwath | Bellie Sivakumar | Jeffrey P. Mitchell | W. Horwath | W. Wallender | B. Sivakumar | J. Mitchell
[1] Bellie Sivakumar,et al. Correlation dimension estimation of hydrological series and data size requirement: myth and reality/Estimation de la dimension de corrélation de séries hydrologiques et taille nécessaire du jeu de données: mythe et réalité , 2005 .
[2] M. C. Dodge. A comparison of three photochemical oxidant mechanisms , 1989 .
[3] James P. Crutchfield,et al. Geometry from a Time Series , 1980 .
[4] R. Simpson,et al. Forecasting peak ozone levels , 1983 .
[5] Holger Kantz,et al. Observing and Predicting Chaotic Signals: Is 2% Noise Too Much? , 1996 .
[6] Joachim Holzfuss,et al. Approach to error-estimation in the application of dimension algorithms , 1986 .
[7] A. Heagle,et al. Ozone and Crop Yield , 1989 .
[8] Farmer,et al. Predicting chaotic time series. , 1987, Physical review letters.
[9] R. J. Farber,et al. Time series analysis of an historical visibility data base , 1982 .
[10] Ignacio Rodriguez-Iturbe,et al. A Possible Explanation for Low Correlation Dimension Estimates for the Atmosphere , 1993 .
[11] Konstantine P. Georgakakos,et al. Chaos in rainfall , 1989 .
[12] Konstantine P. Georgakakos,et al. Estimating the Dimension of Weather and Climate Attractors: Important Issues about the Procedure and Interpretation , 1993 .
[13] H. Jäger,et al. Assessment of past, present, and future impacts of ozone and carbon dioxide on crop yields , 1995 .
[14] H. Schuster,et al. Proper choice of the time delay for the analysis of chaotic time series , 1989 .
[15] Klaus Fraedrich,et al. Estimating the Dimensions of Weather and Climate Attractors , 1986 .
[16] E. Lorenz. Deterministic nonperiodic flow , 1963 .
[17] Shie-Yui Liong,et al. A systematic approach to noise reduction in chaotic hydrological time series , 1999 .
[18] J. Havstad,et al. Attractor dimension of nonstationary dynamical systems from small data sets. , 1989, Physical review. A, General physics.
[19] Bellie Sivakumar,et al. Dominant processes concept in hydrology: moving forward , 2004 .
[20] G. Nicolis,et al. Is there a climatic attractor? , 1984, Nature.
[21] Bellie Sivakumar,et al. Chaos theory in geophysics: past, present and future , 2004 .
[22] P. Grassberger,et al. Measuring the Strangeness of Strange Attractors , 1983 .
[23] Guido Deboeck,et al. Trading on the Edge: Neural, Genetic, and Fuzzy Systems for Chaotic Financial Markets , 1994 .
[24] Graciela B. Raga,et al. The nature of air pollution dynamics in Mexico City , 1996 .
[25] D. B. Friedman,et al. An interdisciplinary, experiment station-based participatory comparison of alternative crop management systems for California's Sacramento Valley , 1994 .
[26] Bellie Sivakumar,et al. Rainfall dynamics at different temporal scales: A chaotic perspective , 2001 .
[27] Bellie Sivakumar,et al. Chaos theory in hydrology: important issues and interpretations , 2000 .
[28] Pratim Biswas,et al. Estimation of the dominant degrees of freedom for air pollutant concentration data: Applications to ozone measurements , 1994 .
[29] A. Provenzale,et al. Finite correlation dimension for stochastic systems with power-law spectra , 1989 .
[30] A. N. Sharkovskiĭ. Dynamic systems and turbulence , 1989 .
[31] Kasım Koçak,et al. Nonlinear time series prediction of O3 concentration in Istanbul , 2000 .
[32] J H Seinfeld,et al. Ozone air quality models. A critical review. , 1988, JAPCA.
[33] Fraser,et al. Independent coordinates for strange attractors from mutual information. , 1986, Physical review. A, General physics.
[34] Sunil Saigal,et al. Nonlinear Processes in Geophysics Detection and predictive modeling of chaos in finite hydrological time series , 2018 .
[35] Shaun Lovejoy,et al. DISCUSSION of “Evidence of chaos in the rainfall-runoff process” Which chaos in the rainfall-runoff process? , 2002 .
[36] Ronny Berndtsson,et al. Fractal Analysis of High-Resolution Rainfall Time Series , 1993 .
[37] Paul J. Lioy,et al. An Empirical Model for Forecasting Maximum Daily Ozone Levels in the Northeastern U.S. , 1978 .
[38] Leonard A. Smith. Intrinsic limits on dimension calculations , 1988 .
[39] Terry L. Clark,et al. Application of Prognostic Meteorological Variables to Forecasts of Daily Maximum One-Hour Ozone Concentrations in the Northeastern United States , 1982 .
[40] T. Y. Chang,et al. Assessing ozone-precursor relationships based on a smog production model and ambient data. , 1995, Journal of the Air & Waste Management Association.
[41] W. Ditto,et al. Chaos: From Theory to Applications , 1992 .
[42] Scott M. Robeson,et al. Evaluation and comparison of statistical forecast models for daily maximum ozone concentrations , 1990 .
[43] O. C. Taylor,et al. Assessment of Crop Loss From Air Pollutants , 1988, Springer Netherlands.
[44] Ronny Berndtsson,et al. Reply to “Which chaos in the rainfall-runoff process?” , 2002 .
[45] G. Raga,et al. On the nature of air pollution dynamics in Mexico City—I. Nonlinear analysis , 1996 .
[46] L. Liebovitch,et al. A fast algorithm to determine fractal dimensions by box counting , 1989 .
[47] E. Lorenz. Dimension of weather and climate attractors , 1991, Nature.
[48] S. Islam,et al. Nonlinear dynamics of hourly ozone concentrations. nonparametric short term prediction , 1998 .
[49] George Sugihara,et al. Nonlinear forecasting as a way of distinguishing chaos from measurement error in time series , 1990, Nature.
[50] Rao St,et al. Detecting and tracking changes in ozone air quality. , 1994 .
[51] F. Takens. Detecting strange attractors in turbulence , 1981 .
[52] J. Elsner,et al. The weather attractor over very short timescales , 1988, Nature.