Predicting the settling velocity of flocs formed in water treatment using multiple fractal dimensions.
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[1] P. Meakin. Effects of cluster trajectories on cluster-cluster aggregation: A comparison of linear and Brownian trajectories in two- and three-dimensional simulations , 1984 .
[2] J. Ganczarczyk,et al. Fractal geometry of particle aggregates generated in water and wastewater treatment processes , 1989 .
[3] C. Kranenburg. The Fractal Structure of Cohesive Sediment Aggregates , 1994 .
[4] J. Raper,et al. On techniques for the measurement of the mass fractal dimension of aggregates. , 2002, Advances in colloid and interface science.
[5] F. Maggi. Variable fractal dimension: A major control for floc structure and flocculation kinematics of suspended cohesive sediment , 2007 .
[6] Witold Kinsner. A unified approach to fractal dimensions , 2005, Fourth IEEE Conference on Cognitive Informatics, 2005. (ICCI 2005)..
[7] R. Ball,et al. Computer simulation of chemically limited aggregation , 1985 .
[8] Andrew J. Manning,et al. Observation of the size, settling velocity and effective density of flocs, and their fractal dimensions , 1999 .
[9] Paul Meakin,et al. Diffusion-controlled cluster formation in 2—6-dimensional space , 1983 .
[10] Arman Vahedi,et al. Application of fractal dimensions to study the structure of flocs formed in lime softening process. , 2011, Water research.
[11] Bruce E. Logan,et al. Advantages to microbes of growth in permeable aggregates in marine systems1 , 1987 .
[12] Scher,et al. Occupancy-probability scaling in diffusion-limited aggregation. , 1985, Physical review letters.
[13] L. Sander,et al. Diffusion-limited aggregation, a kinetic critical phenomenon , 1981 .
[14] J. Ganczarczyk,et al. Fractal Analysis of Pore Distributions in Alum Coagulation and Activated Sludge Flocs , 2001 .
[15] Johan C. Winterwerp,et al. A simple model for turbulence induced flocculation of cohesive sediment , 1998 .
[16] P. Meakin. Formation of fractal clusters and networks by irreversible diffusion-limited aggregation , 1983 .
[17] Xiao-yan Li,et al. Permeability of fractal aggregates. , 2001, Water research.
[18] K. Gardner,et al. Changes in fractal dimension during aggregation. , 2003, Water research.
[19] F. Maggi,et al. Method for computing the three-dimensional capacity dimension from two-dimensional projections of fractal aggregates. , 2004, Physical review. E, Statistical, nonlinear, and soft matter physics.
[20] Bruce E. Logan,et al. Environmental Transport Processes , 1998 .
[21] L. Sander,et al. Diffusion-limited aggregation , 1983 .
[22] James W. Begun,et al. Chaos and Complexity , 1994 .
[23] A. Khelifa,et al. Models for effective density and settling velocity of flocs , 2006 .
[24] A. Ogston,et al. Floc fraction in the waters of the Po River prodelta , 2004 .
[25] F. Maggi,et al. Effect of variable fractal dimension on the floc size distribution of suspended cohesive sediment , 2007 .
[26] D. Lawler,et al. Particle size distribution dynamics during precipitative softening: constant solution composition. , 2008, Water research.
[27] T. Hsu,et al. Flocculation model of cohesive sediment using variable fractal dimension , 2008 .
[28] Jerzy J. Ganczarczyk,et al. Stroboscopic determination of settling velocity, size and porosity of activated sludge flocs , 1987 .
[29] Thomas C. Halsey,et al. Diffusion‐Limited Aggregation: A Model for Pattern Formation , 2000 .
[30] Duu-Jong Lee,et al. On the free-settling test for estimating activated sludge floc density , 1996 .