Scaling behavior of the fluctuations in stream flow at the outlet of karstic watersheds, France
作者： D. Labat , J. Masbou , E. Beaulieu , A. Mangin
DOI: 10.1016/J.JHYDROL.2011.09.010
关键词: Hydrology (agriculture) 、 Scaling 、 Power law 、 Detrended fluctuation analysis 、 Groundwater 、 Watershed 、 Karst 、 Hydrology 、 Environmental science 、 Temporal scales
摘要: Summary This contribution presents a study of discharge variability at two karst springs outlet in southwestern France and aims presenting the Detrended Fluctuation Analysis (DFA), which method is not very usual hydrology, to community interested investigating scaling behavior hydrological responses. Several studies have already highlighted existence power law spectral variance distribution signals such as rainfall rates, stream flow groundwater levels. provides evidence for characteristic scales that correspond different physical responses system depending on its complexity occurring distinct temporal scales. We derive this particular karstic watersheds, particular, assessment time interval watershed rainfall. Based DFA analysis relying unique high resolution long-term database, we provide response French watersheds. The series fluctuations daily, half hourly 3-min sampling rate allows detect fluctuation from 1 h up 100-h, 100-h 1-year larger than 1 year. can also be useful levels or chemical conductance deserves more largely disseminated hydrology valuable complement Fourier wavelet analyses.
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C. Varotsos, J. Ondov, M. Efstathiou, Scaling properties of air pollution in Athens, Greece and Baltimore, Maryland Atmospheric Environment. ,vol. 39, pp. 4041- 4047 ,(2005) , 10.1016/J.ATMOSENV.2005.03.024
Luciano Telesca, Vincenzo Lapenna, Measuring multifractality in seismic sequences Tectonophysics. ,vol. 423, pp. 115- 123 ,(2006) , 10.1016/J.TECTO.2006.03.023
Guojie Wang, Buda Su, Zbigniew W. Kundzewicz, Tong Jiang, Linear and non-linear scaling of the Yangtze River flow Hydrological Processes. ,vol. 22, pp. 1532- 1536 ,(2008) , 10.1002/HYP.6689
Max A. Little, John P. Bloomfield, Robust evidence for random fractal scaling of groundwater levels in unconfined aquifers Journal of Hydrology. ,vol. 393, pp. 362- 369 ,(2010) , 10.1016/J.JHYDROL.2010.08.031
David Labat, Alain Mangin, Rachid Ababou, Rainfall–runoff relations for karstic springs: multifractal analyses Journal of Hydrology. ,vol. 256, pp. 176- 195 ,(2002) , 10.1016/S0022-1694(01)00535-2
Zhongwei Li, You-Kuan Zhang, None, Quantifying fractal dynamics of groundwater systems with detrended fluctuation analysis Journal of Hydrology. ,vol. 336, pp. 139- 146 ,(2007) , 10.1016/J.JHYDROL.2006.12.017
Qiang Zhang, Chong-Yu Xu, Tao Yang, Scaling properties of the runoff variations in the arid and semi-arid regions of China: a case study of the Yellow River basin Stochastic Environmental Research and Risk Assessment. ,vol. 23, pp. 1103- 1111 ,(2009) , 10.1007/S00477-008-0285-8
Y. Ida, M. Hayakawa, A. Adalev, K. Gotoh, Multifractal analysis for the ULF geomagnetic data during the 1993 Guam earthquake Nonlinear Processes in Geophysics. ,vol. 12, pp. 157- 162 ,(2005) , 10.5194/NPG-12-157-2005
Jose Alvarez-Ramirez, Leonardo Dagdug, Gonzalo Rojas, Cycles in the scaling properties of length-of-day variations Journal of Geodynamics. ,vol. 49, pp. 105- 110 ,(2010) , 10.1016/J.JOG.2009.10.008
Jan W. Kantelhardt, Diego Rybski, Stephan A. Zschiegner, Peter Braun, Eva Koscielny-Bunde, Valerie Livina, Shlomo Havlin, Armin Bunde, Multifractality of river runoff and precipitation: comparison of fluctuation analysis and wavelet methods Physica A: Statistical Mechanics and its Applications. ,vol. 330, pp. 240- 245 ,(2003) , 10.1016/J.PHYSA.2003.08.019