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  • Fabricius, JohnLuleå tekniska universitet,Matematiska vetenskaper (author)

Error estimates for pressure-driven Hele-Shaw flow

  • Article/chapterEnglish2022

Publisher, publication year, extent ...

  • American Mathematical Society (AMS),2022
  • printrdacarrier

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  • LIBRIS-ID:oai:DiVA.org:ltu-91626
  • https://urn.kb.se/resolve?urn=urn:nbn:se:ltu:diva-91626URI
  • https://doi.org/10.1090/qam/1619DOI

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  • Language:English
  • Summary in:English

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  • Subject category:ref swepub-contenttype
  • Subject category:art swepub-publicationtype

Notes

  • Validerad;2022;Nivå 2;2022-06-20 (joosat);
  • We consider Stokes flow past cylindrical obstacles in a generalized Hele-Shaw cell, i.e. a thin three-dimensional domain confined between two surfaces. The flow is assumed to be driven by an external pressure gradient, which is modeled as a normal stress condition on the lateral boundary of the cell. On the remaining part of the boundary we assume that the velocity is zero. We derive a divergence-free (volume preserving) approximation of the flow by studying its asymptotic behavior as the thickness of the domain tends to zero. The approximation is verified by error estimates for both the velocity and pressure in H1- and L2-norms, respectively.

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  • Manjate, SalvadorLuleå tekniska universitet,Matematiska vetenskaper,Department of Mathematics and Informatics, Eduardo Mondlane University, Av. Julius Nyerere, 3453 Maputo, Mozambique(Swepub:ltu)salman (author)
  • Wall, PeterLuleå tekniska universitet,Matematiska vetenskaper(Swepub:ltu)wall (author)
  • Luleå tekniska universitetMatematiska vetenskaper (creator_code:org_t)

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  • In:Quarterly of Applied Mathematics: American Mathematical Society (AMS)80:3, s. 575-5950033-569X1552-4485

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