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Revision as of 14:00, 21 August 2024 by Sky (talk | contribs) (Created page with "{ "USGS Publications Warehouse": { "@context": "https://schema.org", "@type": "Article", "additionalType": "Journal Article", "name": "Time-fractional flow equations (t-FFEs) to upscale transient groundwater flow characterized by temporally non-darcian flow due to medium heterogeneity", "identifier": [ { "@type": "PropertyValue", "propertyID": "USGS Publications Warehouse IndexID", "value": "70225495", "url": "h...")
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{

 "USGS Publications Warehouse": {
   "@context": "https://schema.org",
   "@type": "Article",
   "additionalType": "Journal Article",
   "name": "Time-fractional flow equations (t-FFEs) to upscale transient groundwater flow characterized by temporally non-darcian flow due to medium heterogeneity",
   "identifier": [
     {
       "@type": "PropertyValue",
       "propertyID": "USGS Publications Warehouse IndexID",
       "value": "70225495",
       "url": "https://pubs.usgs.gov/publication/70225495"
     },
     {
       "@type": "PropertyValue",
       "propertyID": "USGS Publications Warehouse Internal ID",
       "value": 70225495
     },
     {
       "@type": "PropertyValue",
       "propertyID": "DOI",
       "value": "10.1029/2020WR029554",
       "url": "https://doi.org/10.1029/2020WR029554"
     }
   ],
   "journal": {
     "@type": "Periodical",
     "name": "Water Resources Research",
     "volumeNumber": "57",
     "issueNumber": "11"
   },
   "inLanguage": "en",
   "isPartOf": [
     {
       "@type": "CreativeWorkSeries",
       "name": "Water Resources Research"
     }
   ],
   "datePublished": "2021",
   "dateModified": "2021-11-16",
   "abstract": "Upscaling groundwater flow is a fundamental challenge in hydrogeology. This study proposed time-fractional flow equations (t-FFEs) for upscaling long-term, transient groundwater flow and propagation of pressure heads in heterogeneous media. Monte Carlo simulations showed that, with increasing variance and correlation of the hydraulic conductivity (K), flow dynamics gradually deviated from Darcian flow and exhibit sub-diffusive, time-dependent evolution which can be separated into three major stages. At the early stage, the interconnected high-K\u00a0zones dominated flow, while at intermediate times, the transverse flow due to mixed high- and low-K\u00a0zones caused delayed rise of the piezometric head. At late times when flow in the relatively high-K\u00a0domains reached stability, cells with very low-K\u00a0continued to block the entry of water and generate \u201cislands\u201d with low piezometric head, significantly extending the temporal evolution of the piezometric head. The elongated water breakthrough curve cannot be quantified by the flow equation with an effective\u00a0K, the space-fractional flow equation, or the multi-rate mass transfer (MRMT) flow model with a few rates, motivating the development of t-FFEs assuming temporally non-Darcian flow. Model applications showed that both the early and intermediate stages of flow dynamics can be captured by a single-index t-FFE (whose index is the exponent of the power-law probability density function of the random operational time for water parcels), but the overall evolution of flow dynamics, especially the enhanced retention of flow at later times, required a distributed-order t-FFE with variable indexes for different flow phases that can dominate flow dynamics at different stages. Therefore, transient groundwater flow in aquifers with spatially stationary heterogeneity can be temporally non-Darcian and non-stationary, due to the time-sensitive, combined effects of interconnected high-K\u00a0channels and isolated low-K\u00a0deposits on flow dynamics (which is the hydrogeological mechanism for the temporally non-Darcian flow and sub-diffusive pressure propagation), whose long-term behavior can be quantified by multi-index stochastic models.",
   "description": "e2020WR029554, 30 p.",
   "publisher": {
     "@type": "Organization",
     "name": "American Geophysical Union"
   },
   "author": [
     {
       "@type": "Person",
       "name": "Xia, Yuan",
       "givenName": "Yuan",
       "familyName": "Xia",
       "affiliation": [
         {
           "@type": "Organization",
           "name": "Guilin University of Technology"
         }
       ]
     },
     {
       "@type": "Person",
       "name": "Zhang, Yong",
       "givenName": "Yong",
       "familyName": "Zhang",
       "affiliation": [
         {
           "@type": "Organization",
           "name": "U Alabama"
         }
       ]
     },
     {
       "@type": "Person",
       "name": "Green, Christopher",
       "givenName": "Christopher",
       "familyName": "Green",
       "identifier": {
         "@type": "PropertyValue",
         "propertyID": "ORCID",
         "value": "0000-0002-6480-8194",
         "url": "https://orcid.org/0000-0002-6480-8194"
       },
       "affiliation": [
         {
           "@type": "Organization",
           "name": "National Research Program - Western Branch",
           "url": "https://www.usgs.gov/centers/arizona-water-science-center"
         },
         {
           "@type": "Organization",
           "name": "WMA - Integrated Modeling and Prediction Division",
           "url": "https://www.usgs.gov/mission-areas/water-resources"
         }
       ]
     },
     {
       "@type": "Person",
       "name": "Fogg, Graham",
       "givenName": "Graham",
       "familyName": "Fogg",
       "identifier": {
         "@type": "PropertyValue",
         "propertyID": "ORCID",
         "value": "0000-0003-0676-1911",
         "url": "https://orcid.org/0000-0003-0676-1911"
       },
       "affiliation": [
         {
           "@type": "Organization",
           "name": "University of California, Davis"
         }
       ]
     }
   ],
   "funder": [
     {
       "@type": "Organization",
       "name": "WMA - Integrated Modeling and Prediction Division",
       "url": "https://www.usgs.gov/mission-areas/water-resources"
     }
   ]
 }

}

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