Functional setting for unsteady problems in moving domains and applications
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Publication:2960590
DOI10.1080/17476933.2016.1203911zbMath1372.35171OpenAlexW2467189081MaRDI QIDQ2960590
Philipp Nägele, Daniel Lengeler, Michael Ružička
Publication date: 17 February 2017
Published in: Complex Variables and Elliptic Equations (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/17476933.2016.1203911
monotone operatorsexistence theoryequations in time-dependent domainsfunction spaces in time-dependent domains
Monotone operators and generalizations (47H05) PDEs in connection with fluid mechanics (35Q35) Quasilinear parabolic equations with (p)-Laplacian (35K92)
Related Items (7)
Inverse problem of shape identification from boundary measurement for Stokes equations: shape differentiability of Lagrangian ⋮ Generalized Newtonian fluids in moving domains ⋮ Navier-Stokes-Fourier fluids interacting with elastic shells ⋮ A generalization of the Aubin-Lions-Simon compactness lemma for problems on moving domains ⋮ Moving boundary problems ⋮ Compressible fluids interacting with a linear-elastic shell ⋮ An incompressible polymer fluid interacting with a Koiter shell
Cites Work
- Existence of weak solutions for the unsteady interaction of a viscous fluid with an elastic plate
- On stationary incompressible Norton fluids and some extensions of Korn's inequality
- Weak solutions for an incompressible Newtonian fluid interacting with a Koiter type shell
- An existence result for evolution equations in non-cylindrical domains
- Geometric and transformational properties of Lipschitz domains, Semmes-Kenig-Toro domains, and other classes of finite perimeter domains
- SOLENOIDAL LIPSCHITZ TRUNCATION FOR PARABOLIC PDEs
- Weak Solutions for An Incompressible, Generalized Newtonian Fluid Interacting with a Linearly Elastic Koiter Type Shell
- Shapes and Geometries
- A decomposition technique for John domains
- Existence of Weak Solutions for the Unsteady Interaction of a Viscous Fluid with an Elastic Plate
- Nonlinear partial differential equations with applications
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