Homogenization theory with multiscale perturbation analysis for supervised learning of complex adsorption-desorption process in porous-media systems

Journal of Computational Science - Tập 40 - Trang 101071 - 2020
Alvin Wei Ze Chew1, Adrian Wing-Keung Law1,2
1School of Civil and Environmental Engineering, Nanyang Technological University, N1-01c-98, 50 Nanyang Avenue, 639798, Singapore
2Environmental Process Modelling Centre (EPMC), Nanyang Environment and Water Research Institute (NEWRI), 1 Cleantech Loop, CleanTech One, #06-08, 637141, Singapore

Tài liệu tham khảo

Johnson, 1995, Dynamics of colloid deposition in porous media: blocking based on random sequential adsorption, Langmuir, 11, 801, 10.1021/la00003a023 Ryan, 1996, Colloid mobilization and transport in groundwater, Colloids Surf. A Physicochem. Eng. Asp., 107, 1, 10.1016/0927-7757(95)03384-X Shen, 2008, Effects of solution chemistry on straining of colloids in porous media under unfavorable conditions, Water Resour. Res., 44, 10.1029/2007WR006580 Chew, 2019, Feature engineering using homogenization theory with multiscale perturbation analysis for supervised model-based learning of physical clogging condition in seepage filters, J. Comput. Sci., 32, 21, 10.1016/j.jocs.2019.02.003 Vorosmarty, 2000, Global water resources: vulnerability from climate change and population growth, Science, 289, 10.1126/science.289.5477.284 Bouwer, 2002, Artificial recharge of groundwater: hydrogeology and engineering, Hydrogeol. J., 10, 10.1007/s10040-001-0182-4 Jeong, 2018, A review on clogging mechanisms and managements in aquifer storage and recovery (ASR) applications, Geosci. J., 22, 4, 10.1007/s12303-017-0073-x Martin, 2013 Martin, 1984, Chemical regeneration of exhausted activated carbon—I, Water Res., 18, 59, 10.1016/0043-1354(84)90048-4 San Miguel, 2001, The regeneration of field-spent granular-activated carbons, Water Res., 35, 2740, 10.1016/S0043-1354(00)00549-2 Rumynin, 2005, Experimental and modeling study of adsorption–desorption processes with application to a deep-well injection radioactive waste disposal site, J. Contam. Hydrol., 76, 19, 10.1016/j.jconhyd.2004.07.008 Mishra, 2013, Force field for tricalcium silicate and insight into nanoscale properties: cleavage, initial hydration, and adsorption of organic molecules, J. Phys. Chem. C, 117, 10417, 10.1021/jp312815g Kyzas, 2014, Adsorption/desorption of a dye by a chitosan derivative: experiments and phenomenological modeling, Chem. Eng. J., 248, 327, 10.1016/j.cej.2014.03.063 Mishra, 2014, Adsorption–desorption of heavy metal ions, Curr. Sci., 601 Rani, 2015, Effect of temperature on adsorption-desorption behaviour of triazophos in Indian soils, Plant Soil Environ., 61, 36, 10.17221/704/2014-PSE Mobley, 2002, Benefits of predictive maintenance. An introduction to predictive maintenance, 60 Benstoem, 2017, Performance of granular activated carbon to remove micropollutants from municipal wastewater—a meta-analysis of pilot-and large-scale studies, Chemosphere, 185, 105, 10.1016/j.chemosphere.2017.06.118 Treumann, 2014, An explanation for differences in the process of colloid adsorption in batch and column studies, J. Contam. Hydrol., 164, 219, 10.1016/j.jconhyd.2014.06.007 Zhao, 2016, Adsorption and transformation of ammonium ion in a loose-pore geothermal reservoir: batch and column experiments, J. Contam. Hydrol., 192, 50, 10.1016/j.jconhyd.2016.06.003 Smith, 1994, Bench-scale tests and modeling of adsorption of natural organic matter by activated carbon, Water Res., 28, 1693, 10.1016/0043-1354(94)90240-2 Velten, 2011, Characterization of natural organic matter adsorption in granular activated carbon adsorbers, Water Res., 45, 3951, 10.1016/j.watres.2011.04.047 Zietzschmann, 2016, Granular activated carbon adsorption of organic micro-pollutants in drinking water and treated wastewater–aligning breakthrough curves and capacities, Water Res., 92, 180, 10.1016/j.watres.2016.01.056 Battiato, 2019, Theory and applications of macroscale models in porous media, Transp. Porous Media, 1 2012, Vol. 6 Papanicolau, 1978, Vol. 5 Sánchez-Palencia, 1980, Non-homogeneous media and vibration theory, 127 Mei, 1996, Some applications of the homogenization theory, vol. 32 Mei, 2012 Mei, 1992, Method of homogenization applied to dispersion in porous media, Transp. Porous Media, 9, 3, 10.1007/BF00611970 Mei, 1996, Some applications of the homogenization theory, vol. 32 Mei, 2012, Dispersion in periodic media or flows Ng, 1996, Homogenization theory applied to soil vapor extraction in aggregated soils, Phys. Fluids, 8, 10.1063/1.869017 Lee, 1996, Computation of permeability and dispersivities of solute or heat in periodic porous media, Int. J. Heat Mass Transf., 39, 4, 10.1016/0017-9310(95)00174-3 Bouddour, 1996, Erosion and deposition of solid particles in porous media: homogenization analysis of a formation damage, Transp. Porous Media, 25, 2, 10.1007/BF00135852 Royer, 2002, Continuum modelling of contaminant transport in fractured porous media, Transp. Porous Media, 49, 10.1023/A:1016272700063 Battiato, 2011, Applicability regimes for macroscopic models of reactive transport in porous media, J. Contam. Hydrol., 120-121, 10.1016/j.jconhyd.2010.05.005 Korneev, 2016, Sequential homogenization of reactive transport in polydisperse porous media, Multiscale Model. Simul., 14, 10.1137/16M1074278 Xu, 2013, Upscaling of solute transport in heterogeneous media with non-uniform flow and dispersion fields, Appl. Math. Model., 37, 18, 10.1016/j.apm.2013.03.070 Chamsri, 2015, Permeability of fluid flow through a periodic array of cylinders, Appl. Math. Model., 39, 1, 10.1016/j.apm.2014.05.024 Ray, 2012, Multiscale modeling of colloid and fluid dynamics in porous media including an evolving microstructure, Transp. Porous Media, 95, 10.1007/s11242-012-0068-z Royer, 2018, Advection-diffusion in porous media with low scale separation: modelling via higher-order asymptotic homogenisation, arXiv preprint arXiv: 1811.07540 Wang, 2018, Deep multiscale model learning, arXiv preprint arXiv:1806.04830 Wang, 2018, A multiscale multi-permeability poroplasticity model linked by recursive homogenizations and deep learning, Comput. Methods Appl. Mech. Eng., 334, 337, 10.1016/j.cma.2018.01.036 Dalwadi, 2016, A multiscale method to calculate filter blockage, J. Fluid Mech., 809, 10.1017/jfm.2016.656 Dalwadi, 2015, Understanding how porosity gradients can make a better filter using homogenization theory, Proc. R. Soc. A: Math. Phys. Eng. Sci., 471, 10.1098/rspa.2015.0464 Printsypar, 2019, The influence of porous-medium microstructure on filtration, J. Fluid Mech., 861, 10.1017/jfm.2018.875 Feder, 1980, Adsorption of ferritin, J. Colloid Interface Sci., 78, 144, 10.1016/0021-9797(80)90502-0 Bruna, 2015, Diffusion in spatially varying porous media, SIAM J. Appl. Math., 75, 4, 10.1137/141001834 Long, 2009, A correlation for the collector efficiency of brownian particles in clean-bed filtration in sphere packings by a lattice-boltzmann method, Environ. Sci. Technol., 43, 12, 10.1021/es8024275 Montessori, 2016, Effects of Knudsen diffusivity on the effective reactivity of nanoporous catalyst media, J. Comput. Sci., 17 Davit, 2013, Homogenization via formal multiscale asymptotics and volume averaging: how do the two techniques compare?, Adv. Water Resour., 62, 10.1016/j.advwatres.2013.09.006 Pennell, 2016 Battiato, 2019, Theory and applications of macroscale models in porous media, Transp. Porous Media, 1 Marle, 1982, On macroscopic equations governing multiphase flow with diffusion and chemical reactions in porous media, Int. J. Eng. Sci., 20, 643, 10.1016/0020-7225(82)90118-5 Hassanizadeh, 1979, General conservation equations for multi-phase systems: 1. Averaging procedure, Adv. Water Resour., 2, 131, 10.1016/0309-1708(79)90025-3 Singh, 2003, Multiscale fluid transport theory for swelling biopolymers, Chem. Eng. Sci., 58, 2409, 10.1016/S0009-2509(03)00084-8 Wojciechowski, 2014, Well-posedness and numerical solution of a nonlinear volterra partial integro-differential equation modeling a swelling porous material, J. Porous Media, 17, 10.1615/JPorMedia.v17.i9.20 Leonardi, 2009, On the maxwell− Stefan Approach to diffusion: a general resolution in the transient regime for one-dimensional systems, J. Phys. Chem. B, 114, 151, 10.1021/jp900760c Bothe, 2011, On the Maxwell-Stefan approach to multicomponent diffusion, 81 Brownlee, 2017 Chollet, 2018 Pinchover, 2005