Modeling non-Fickian transport and hyperexponential deposition for deep bed filtration
暂无分享,去创建一个
[1] J. Herzig,et al. Flow of Suspensions through Porous Media—Application to Deep Filtration , 1970 .
[2] J. Fitzpatrick,et al. Filtration of aqueous latex suspensions through beds of glass spheres , 1973 .
[3] E. Simpson,et al. Laboratory evidence of the scale effect in dispersion of solutes in porous media , 1987 .
[4] C. Gerba,et al. Bacteriophage adsorption during transport through porous media: chemical perturbations and reversibility , 1991 .
[5] P. V. Danckwerts. Continuous flow systems. Distribution of residence times , 1995 .
[6] K. A. Newman,et al. Kinetics of aggregation and disaggregation of titanium dioxide particles and glass beads in a sheared fluid suspension , 1996 .
[7] A. Zehnder,et al. Population Heterogeneity Affects Transport of Bacteria through Sand Columns at Low Flow Rates , 1998 .
[8] J. Baygents,et al. Variation of Surface Charge Density in Monoclonal Bacterial Populations: Implications for Transport through Porous Media , 1998 .
[9] G. Hornberger,et al. Spatial distribution of deposited bacteria following Miscible Displacement Experiments in intact cores , 1999 .
[10] S. Grant,et al. Resolving macroscale and microscale heterogeneity in virus filtration , 2001 .
[11] S. Grant,et al. Pathogen filtration, heterogeneity, and the potable reuse of wastewater. , 2001, Environmental science & technology.
[12] H. Scher,et al. The Role of Probabilistic Approaches to Transport Theory in Heterogeneous Media , 2001 .
[13] B. Berkowitz,et al. Measurement and analysis of non-Fickian dispersion in heterogeneous porous media. , 2003, Journal of contaminant hydrology.
[14] M. Elimelech,et al. Interpreting deposition patterns of microbial particles in laboratory-scale column experiments. , 2003, Environmental science & technology.
[15] John R. Gilbert,et al. Sparse Matrices in Matlab*P: Design and Implementation , 2004, HiPC.
[16] B. Berkowitz,et al. Anomalous Transport in “Classical” Soil and Sand Columns , 2004, Soil Science Society of America Journal.
[17] J. Šimůnek,et al. Straining and Attachment of Colloids in Physically Heterogeneous Porous Media , 2004 .
[18] M. Elimelech,et al. Deviation from the classical colloid filtration theory in the presence of repulsive DLVO interactions. , 2004, Langmuir : the ACS journal of surfaces and colloids.
[19] M. Elimelech,et al. Breakdown of colloid filtration theory: role of the secondary energy minimum and surface charge heterogeneities. , 2005, Langmuir : the ACS journal of surfaces and colloids.
[20] W. Johnson,et al. Nonmonotonic variations in deposition rate coefficients of microspheres in porous media under unfavorable deposition conditions. , 2005, Environmental science & technology.
[21] M. Elimelech,et al. Comment on breakdown of colloid filtration theory : Role of the secondary energy minimum and surface charge heterogeneities. Commentary , 2005 .
[22] Jan D. Miller,et al. Role of grain-to-grain contacts on profiles of retained colloids in porous media in the presence of an energy barrier to deposition. , 2006, Environmental science & technology.
[23] N. Toride,et al. A stochastic model for colloid transport and deposition. , 2007, Journal of environmental quality.
[24] A. Shapiro. Elliptic equation for random walks. Application to transport in microporous media , 2007 .
[25] S. Walker,et al. Coupling of physical and chemical mechanisms of colloid straining in saturated porous media. , 2007, Water research.
[26] W. Johnson,et al. Colloid population heterogeneity drives hyperexponential deviation from classic filtration theory. , 2007, Environmental science & technology.
[27] P. Bedrikovetsky,et al. Elliptic random-walk equation for suspension and tracer transport in porous media , 2008 .
[28] M. Fourar,et al. Non-Fickian Description of Tracer Transport Through Heterogeneous Porous Media , 2009 .
[29] P. Bedrikovetsky,et al. A stochastic theory for deep bed filtration accounting for dispersion and size distributions , 2010 .