Dynamical system generated by the equations of motion of Oldroyd fluids

DOI10.1007/BF01247090zbMath0639.76005OpenAlexW1968990005MaRDI QIDQ1100006

A. P. Oskolkov, A. A. Kotsiolis

Publication date: 1988

Published in: Journal of Soviet Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf01247090

zbMATH Keywords

evolution operatorinitial boundary value problemOldroyd fluids

Mathematics Subject Classification ID

Non-Newtonian fluids (76A05) Attractors and repellers of smooth dynamical systems and their topological structure (37C70) Qualitative properties of solutions to partial differential equations (35B99)

Related Items (5)

Attractors and dynamical systems generated by initial-boundary problems for the equations of motion of viscoelastic fluids ⋮ Dynamical system generated by the equations of motion of an Oldroyd fluid of order L ⋮ Dynamical system generated by the equations of motion of an Oldroyd fluid of order L ⋮ On small motions of hydrodynamic systems containing a viscoelastic fluid ⋮ A central limit theorem and moderate deviation principle for the stochastic 2D Oldroyd model of order one

Cites Work

• Solvability of the basic initial-boundary problem for the equations of motion of an Oldroyd fluid on \((0,\infty)\) and the behavior of its solutions as \(t\to +\infty\)
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