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On flows of fluids described by an implicit constitutive equation characterized by a maximal monotone graph

The result's identifiers

  • Result code in IS VaVaI

    <a href="https://www.isvavai.cz/riv?ss=detail&h=RIV%2F00216208%3A11320%2F12%3A10104721" target="_blank" >RIV/00216208:11320/12:10104721 - isvavai.cz</a>

  • Result on the web

  • DOI - Digital Object Identifier

Alternative languages

  • Result language

    angličtina

  • Original language name

    On flows of fluids described by an implicit constitutive equation characterized by a maximal monotone graph

  • Original language description

    We study flows of incompressible fluids in which the deviatoric part of the Cauchy stress and the symmetric part of the velocity gradient are related through an implicit equation. Although we restrict ourselves to responses characterized by a maximal monotone graph, the structure is rich enough to include power-law type fluids, stress power-law fluids, Bingham and Herschel-Bulkley fluids, etc. We are interested in the development of (large-data) existence theory for internal flows subject to no-slip boundary conditions. We study first Stokes-like problems wherein the inertial effects are neglected, and later we consider the full balance of linear momentum that includes the inertial term.

  • Czech name

  • Czech description

Classification

  • Type

    C - Chapter in a specialist book

  • CEP classification

    BA - General mathematics

  • OECD FORD branch

Result continuities

  • Project

    Result was created during the realization of more than one project. More information in the Projects tab.

  • Continuities

    P - Projekt vyzkumu a vyvoje financovany z verejnych zdroju (s odkazem do CEP)<br>Z - Vyzkumny zamer (s odkazem do CEZ)

Others

  • Publication year

    2012

  • Confidentiality

    S - Úplné a pravdivé údaje o projektu nepodléhají ochraně podle zvláštních právních předpisů

Data specific for result type

  • Book/collection name

    Mathematical Aspects of Fluid Mechanics

  • ISBN

    978-1-107-60925-9

  • Number of pages of the result

    29

  • Pages from-to

    26-54

  • Number of pages of the book

    271

  • Publisher name

    Cambridge University Press

  • Place of publication

    Cambridge

  • UT code for WoS chapter