Scaling behaviour of braided active channels: a Taylor’s power law approach
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G. Severino | M. Scaraggi | E. Ferrari | C. Fallico | F. Frega | G. Napoli | R. Vitolo | S. De Bartolo | Stefano Rizzello
[1] X. Heping. Multifractals , 2020, Fractals in Rock Mechanics.
[2] J. A. Méndez-Bermúdez,et al. Scaling and self-similarity for the dynamics of a particle confined to an asymmetric time-dependent potential well. , 2019, Physical review. E.
[3] A. Yeates,et al. Quantifying reconnective activity in braided vector fields. , 2018, Physical review. E.
[4] James Brasington,et al. Numerical Modelling of Braided River Morphodynamics: Review and Future Challenges , 2016 .
[5] S. Bartolo,et al. Simple scaling analysis of active channel patterns in Fiumara environment , 2015 .
[6] D. Jerolmack,et al. Diffusive evolution of experimental braided rivers. , 2014, Physical review. E, Statistical, nonlinear, and soft matter physics.
[7] Bent Jørgensen,et al. Taylor's power law and fluctuation scaling explained by a central-limit-like convergence. , 2011, Physical review. E, Statistical, nonlinear, and soft matter physics.
[8] G. Severino,et al. A Note on the Apparent Conductivity of Stratified Porous Media in Unsaturated Steady Flow Above a Water Table , 2011, Transport in Porous Media.
[9] P. Ashmore,et al. Experimental analysis of braided channel pattern response to increased discharge , 2009 .
[10] Francesco Dell'Accio,et al. Approximations on the Peano river network: application of the Horton-Strahler hierarchy to the case of low connections. , 2009, Physical review. E, Statistical, nonlinear, and soft matter physics.
[11] Gerardo Severino,et al. Modelling Water Flow and Solute Transport in Heterogeneous Unsaturated Porous Media , 2009 .
[12] Maria Gabriella Signorini,et al. A blind method for the estimation of the Hurst exponent in time series: theory and application. , 2008, Chaos.
[13] J. Kertész,et al. Fluctuation scaling in complex systems: Taylor's law and beyond , 2007, 0708.2053.
[14] P. Ashmore. Laboratory modelling of gravel braided stream morphology , 2007 .
[15] J. Harding. Braided river ecology A literature review of physical habitats and aquatic invertebrate communities , 2007 .
[16] R. Gaudio,et al. Fixed-mass multifractal analysis of river networks and braided channels. , 2006, Physical review. E, Statistical, nonlinear, and soft matter physics.
[17] A. Santini,et al. On the effective hydraulic conductivity in mean vertical unsaturated steady flows , 2005 .
[18] J. Coeurjolly,et al. HURST EXPONENT ESTIMATION OF LOCALLY SELF-SIMILAR GAUSSIAN PROCESSES USING SAMPLE QUANTILES , 2005, math/0506290.
[19] G. Rosatti. Validation of the physical modeling approach for braided rivers , 2002 .
[20] M. Morgan,et al. Canterbury strategic water study , 2002 .
[21] D. Hicks,et al. Braided channels: Self‐similar or self‐affine? , 2002 .
[22] Daniel M. Tartakovsky,et al. Theoretical interpretation of a pronounced permeability scale effect in unsaturated fractured tuff , 2002 .
[23] H. Stanley,et al. Multifractal Detrended Fluctuation Analysis of Nonstationary Time Series , 2002, physics/0202070.
[24] P. Dodds,et al. Geometry of river networks. II. Distributions of component size and number. , 2000, Physical review. E, Statistical, nonlinear, and soft matter physics.
[25] P. Dodds,et al. Geometry of river networks. III. Characterization of component connectivity. , 2000, Physical review. E, Statistical, nonlinear, and soft matter physics.
[26] P. Dodds,et al. Geometry of river networks. I. Scaling, fluctuations, and deviations. , 2000, Physical review. E, Statistical, nonlinear, and soft matter physics.
[27] D. Sornette. Critical Phenomena in Natural Sciences: Chaos, Fractals, Selforganization and Disorder: Concepts and Tools , 2000 .
[28] P. Bruns,et al. Long-term storage. , 2000, Methods in cell biology.
[29] S. P. Neuman,et al. Anisotropy, lacunarity, and upscaled conductivity and its autocovariance in multiscale random fields with truncated power variograms , 1999 .
[30] K. Bassler,et al. Braided Rivers and Superconducting Vortex Avalanches , 1999, cond-mat/9901228.
[31] P. Dodds,et al. Unified view of scaling laws for river networks. , 1998, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[32] Efi Foufoula-Georgiou,et al. Validation of Braided‐Stream Models: Spatial state‐space plots, self‐affine scaling, and island shapes , 1998 .
[33] E. Foufoula‐Georgiou,et al. Anisotropic scaling in braided rivers: An integrated theoretical framework and results from application to an experimental river , 1998 .
[34] Paul Meakin,et al. Fractals, scaling, and growth far from equilibrium , 1998 .
[35] I. Simonsen,et al. Determination of the Hurst exponent by use of wavelet transforms , 1997, cond-mat/9707153.
[36] Leonard M. Sander,et al. Scaling and river networks: A Landau theory for erosion , 1997 .
[37] Nicolas D. Georganas,et al. On self-similar traffic in ATM queues: definitions, overflow probability bound, and cell delay distribution , 1997, TNET.
[38] D. Lohse,et al. Application of extended self-similarity in turbulence , 1997, chao-dyn/9704015.
[39] Maritan,et al. Scaling laws for river networks. , 1996, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[40] Succi,et al. Extended self-similarity in turbulent flows. , 1993, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[41] Robin P. Fawcett,et al. Theory and application , 1988 .
[42] B. Mandelbrot. Self-Affine Fractals and Fractal Dimension , 1985 .
[43] Alan D. Howard,et al. Topological and Geometrical Properties of Braided Streams , 1970 .
[44] J. R. Wallis,et al. Some long‐run properties of geophysical records , 1969 .
[45] L. R. Taylor,et al. Aggregation, Variance and the Mean , 1961, Nature.
[46] H. E. Hurst,et al. Long-Term Storage Capacity of Reservoirs , 1951 .