Kuva , J , Voutilainen , M & Mattila , K 2019 , ' Modeling mass transfer in fracture flows with the time domain-random walk method ' , Computational Geosciences , vol. 23 , no. 5 , pp. 953-967 . https://doi.org/10.1007/s10596-019-09852-5
Titel: | Modeling mass transfer in fracture flows with the time domain-random walk method |
Författare: | Kuva, J.; Voutilainen, M.; Mattila, K. |
Upphovmannens organisation: | Geological disposal of spent nuclear fuel Department |
Datum: | 2019-10 |
Språk: | eng |
Sidantal: | 15 |
Tillhör serie: | Computational Geosciences |
ISSN: | 1573-1499 |
DOI: | https://doi.org/10.1007/s10596-019-09852-5 |
Permanenta länken (URI): | http://hdl.handle.net/10138/308622 |
Abstrakt: | The time domain-random walk method was developed further for simulating mass transfer in fracture flows together with matrix diffusion in surrounding porous media. Specifically, a time domain-random walk scheme was developed for numerically approximating solutions of the advection-diffusion equation when the diffusion coefficient exhibits significant spatial variation or even discontinuities. The proposed scheme relies on second-order accurate, central-difference approximations of the advective and diffusive fluxes. The scheme was verified by comparing simulated results against analytical solutions in flow configurations involving a rectangular channel connected on one side with a porous matrix. Simulations with several flow rates, diffusion coefficients, and matrix porosities indicate good agreement between the numerical approximations and analytical solutions. |
Subject: |
Advection
Breakthrough curve DIFFUSION HETEROGENEOUS ROCK MATRIX HYDRODYNAMIC TRANSPORT Matrix diffusion PERMEABILITY PORE POROSITY POROUS-MEDIA Porous media SIMULATION Simulation Solute transport 116 Chemical sciences 1171 Geosciences |
Referentgranskad: | Ja |
Licens: | cc_by |
Användningsbegränsning: | openAccess |
Parallelpublicerad version: | publishedVersion |
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Filer | Storlek | Format | Granska |
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Kuva2019_Articl ... MassTransferInFracture.pdf | 1.690Mb | Granska/Öppna |