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J., 2022, \"Eigenvalue problem solver for evaporation-driven density instabilities in saturated porous media\", https://doi.org/10.18419/darus-2577, DaRUS","EngMeta:engMetaMode":"Simulation","EngMeta:engMetaControlledVar":[{"EngMeta:engMetaControlledVarName":"permeability","EngMeta:engMetaControlledVarSymbol":"K","engMetaControlledVarUnit":"m^2","engMetaControlledVarValueFrom":"1e-10","engMetaControlledVarValueTo":"1e-13"},{"EngMeta:engMetaControlledVarName":"molar evaporation rate","EngMeta:engMetaControlledVarSymbol":"E_mol","engMetaControlledVarValue":"6.165e-4","engMetaControlledVarUnit":"mol /(m^2 s)"}],"EngMeta:engMetaFlows":{"EngMeta:engMetaFlowsName":"evaporation","EngMeta:engMetaFlowsComp":"water","EngMeta:engMetaFlowsPosition":"top, y=0.2 m"},"EngMeta:engMetaPhase":{"EngMeta:engMetaPhaseName":"liquid phase","EngMeta:engMetaPhaseComps":"water, sodium chloride"},"EngMeta:engMetaBoundCond":[{"EngMeta:engMetaBoundCondFlows":"evaporation"},{"EngMeta:engMetaBoundCondFlows":"bottom dirichlet condition","EngMeta:engMetaBoundCondPars":"pressure, salt mole fraction, solid volume fraction"}],"EngMeta:engMetaComp":[{"EngMeta:engMetaCompName":"water H2O"},{"EngMeta:engMetaCompName":"sodium chloride NaCl"}],"engMetaMeasuredVar":[{"engMetaMeasuredVarName":"salt mole fraction","engMetaMeasuredVarSymbol":"x^NaCl_liq","engMetaMeasuredVarUnit":"mol salt/mol solution"},{"engMetaMeasuredVarName":"pressure","engMetaMeasuredVarSymbol":"p","engMetaMeasuredVarUnit":"Pa"},{"engMetaMeasuredVarName":"density","engMetaMeasuredVarSymbol":"rho","engMetaMeasuredVarUnit":"kg/m^3"}],"EngMeta:engMetaBoundCondPar":[{"EngMeta:engMetaBoundCondParName":"pressure","EngMeta:engMetaBoundCondParSymbol":"p","engMetaBoundCondParUnit":"Pa"},{"EngMeta:engMetaBoundCondParName":"salt mole fraction","EngMeta:engMetaBoundCondParSymbol":"x^NaCl_liq","engMetaBoundCondParUnit":"mol salt/mol solution"},{"EngMeta:engMetaBoundCondParName":"solid volume fraction","EngMeta:engMetaBoundCondParSymbol":"precipitateVolumeFraction^NaCl","engMetaBoundCondParUnit":"m^3 precipitated salt volume/ m^3 pore volume"}],"author":[{"citation:authorName":"Schollenberger, Theresa","citation:authorAffiliation":"Universität Stuttgart","authorIdentifierScheme":"ORCID","authorIdentifier":"0000-0001-5770-5069"},{"citation:authorName":"Helmig, Rainer","citation:authorAffiliation":"Universität Stuttgart","authorIdentifierScheme":"ORCID","authorIdentifier":"0000-0003-2601-5377"}],"citation:datasetContact":[{"citation:datasetContactName":"Schollenberger, Theresa","citation:datasetContactAffiliation":"Universität Stuttgart"},{"citation:datasetContactName":"Helmig, Rainer","citation:datasetContactAffiliation":"Universität Stuttgart"}],"citation:dsDescription":{"citation:dsDescriptionValue":"This dataset contains the raw data of the results of the numerical simulations published in: \nCarina Bringedal, Theresa Schollenberger, G. J. M. Pieters, C. J. van Duijn and Rainer Helmig. Evaporation-driven density instabilities in saturated porous media. Transport in Porous Media. 2022. doi: 10.1007/s11242-022-01772-w.
\nAll files starting with \"permeabilities\" are containing results of numerical simulations presented in section 5 of the paper with the different permeabilities for random and periodic initial perturbations. All files starting with \"initial\" are containing results of numerical simulations presented in section 4.5 of the paper investigating different initial perturbations. And all files starting with \"convergence\" are containing results of numerical simulations presented in appendix E of the paper used for the grid and time-step convergence study.
\nThe different gzip archives contain vtu-files for every time step and one pvd-file summarizing all timesteps, which can e.g. be visualized by paraview (https://www.paraview.org/). To reproduce the evaluation done for the paper please check the related git-repository (see Related Material, https://git.iws.uni-stuttgart.de/dumux-pub/bringedal2021a), which includes evaluation scripts and a description of the evaluation. There also the code used to produce this dataset is available."},"title":"Replication Data for the numerical simulations in: Evaporation-driven density instabilities in saturated porous media","subject":["Agricultural Sciences","Computer and Information Science","Earth and Environmental Sciences","Engineering","Physics"],"citation:depositor":"Schollenberger, Theresa","dateOfDeposit":"2022-02-25","@id":"https://doi.org/10.18419/darus-2578","@type":["ore:Aggregation","schema:Dataset"],"schema:version":"1.0","schema:name":"Replication Data for the numerical simulations in: Evaporation-driven density instabilities in saturated porous media","schema:dateModified":"Wed Apr 06 11:33:40 CEST 2022","schema:datePublished":"2022-04-06","schema:license":"http://creativecommons.org/licenses/by/4.0","dvcore:fileTermsOfAccess":{"dvcore:fileRequestAccess":false},"schema:includedInDataCatalog":"DaRUS","schema:isPartOf":{"schema:name":"Density-driven instabilities","@id":"https://nfldevdataverse2.rus.uni-stuttgart.de/dataverse/density-driven-instabilities","schema:description":"Simulation results, code and evaluation scrips for density-driven instabilities due to evaporation.","schema:isPartOf":{"schema:name":"C-X3","@id":"https://nfldevdataverse2.rus.uni-stuttgart.de/dataverse/sfb1313_c-x3","schema:isPartOf":{"schema:name":"SFB 1313 \"Interface-Driven Multi-Field Processes in Porous Media\"","@id":"https://nfldevdataverse2.rus.uni-stuttgart.de/dataverse/sfb1313","schema:description":"
SFB 1313 is an interdisciplinary Collaborative Research Centre of the University of Stuttgart, consisting of four major project areas (A-D), divided in 17 individual research projects. It is funded by the German Research Foundation (DFG) and affiliated to the Cluster of Excellence \"Data-integrated Simulation Science (SimTech)\".
\nInterfaces have a great impact on multi-field processes (flow, transport and deformation) in porous-media systems. SFB 1313 aims to research these interfaces and to gain a fundamental understanding how they affect multi-field processes. An important step is therefore to quantify how the dynamics of fluid-fluid and fluid-solid interfaces in porous-media systems are affected by pore geometry, heterogeneity and fractures. Furthermore, developing experimental knowledge as well as mathematical and computational models will support SFB 1313‘s research.
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