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id title description date_created date_modified date_published original_publication_date publication_doi provider is_published reviews_state version is_latest_version preprint_doi license tags_list tags_data contributors_list contributors_data first_author subjects_list subjects_data download_url has_coi conflict_of_interest_statement has_data_links has_prereg_links prereg_links prereg_link_info last_updated
2rxbn_v1 Quantification of non-linear multiphase flow in porous media We measure the pressure difference during two-phase flow across a sandstone sample for a range of injection rates and fractional flows of water, the wetting phase, during an imbibition experiment. We quantify the onset of a transition from a linear relationship between flow rate and pressure gradient to a non-linear power-law dependence. We show that the transition from linear (Darcy) to non-linear flow and the exponent in the power-law is a function of fractional flow. We use energy balance to accurately predict the onset of intermittency for a range of fractional flows, fluid viscosities and three rock types, reconciling several literature datasets. 2020-08-20T14:52:14.063702 2021-02-08T21:35:19.895019 2020-08-20T19:15:55.465880     eartharxiv 0 withdrawn 1 1 https://doi.org/10.31223/osf.io/2rxbn GNU Lesser General Public License (LGPL) 2.1 fluid dynamics; multiphase flow; porous media ["fluid dynamics", "multiphase flow", "porous media"] Yihuai Zhang; Branko Bijeljic; Ying Gao; Qingyang Lin; Martin J. Blunt [{"id": "9u5fr", "name": "Yihuai Zhang", "index": 0, "orcid": "0000-0001-5471-3450", "bibliographic": true}, {"id": "m68z5", "name": "Branko Bijeljic", "index": 1, "orcid": null, "bibliographic": true}, {"id": "vc3gs", "name": "Ying Gao", "index": 2, "orcid": null, "bibliographic": true}, {"id": "wmxkz", "name": "Qingyang Lin", "index": 3, "orcid": "0000-0001-5691-9532", "bibliographic": true}, {"id": "w9m43", "name": "Martin J. Blunt", "index": 4, "orcid": null, "bibliographic": true}] Yihuai Zhang Physical Sciences and Mathematics; Earth Sciences; Mineral Physics; Hydrology; Medicine and Health Sciences; Life Sciences; Engineering [{"id": "59ea64a954be8111216c1395", "text": "Physical Sciences and Mathematics"}, {"id": "59ea64aa54be8111216c13d9", "text": "Earth Sciences"}, {"id": "59ea64aa54be8111216c13e7", "text": "Mineral Physics"}, {"id": "59ea64aa54be8111216c13eb", "text": "Hydrology"}, {"id": "59ea64ab54be8111216c1410", "text": "Medicine and Health Sciences"}, {"id": "59ea64b054be8111216c1513", "text": "Life Sciences"}, {"id": "59ea64b354be8111216c15d9", "text": "Engineering"}]   0   not_applicable not_applicable []   2025-04-09T20:03:45.787179
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