EULERIAN MODEL OF IMMERSED ELASTIC SURFACES WITH FULL MEMBRANE ELASTICITY
Thomas Milcent, Emmanuel Maitre
Abstract
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Thomas Milcent, Emmanuel Maitre
Abstract
Open-access reader
We introduce an Eulerian model for the coupling of a fluid governed by the Navier– Stokes equations, with an immersed interface endowed with full membrane elasticity (i.e., including shear effects). We show numerical evidences of its ability to account for large displacements/shear in a relatively simple way, avoiding some drawbacks of Lagrangian representation.
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We introduce an Eulerian model for the coupling of a fluid governed by the Navier– Stokes equations, with an immersed interface endowed with full membrane elasticity (i.e., including shear effects). We show numerical evidences of its ability to account for large displacements/shear in a relatively simple way, avoiding some drawbacks of Lagrangian representation.
Key concepts: Eulerian path, Elasticity (physics), Lagrangian, Shear (geology), Mechanics, Nonlinear elasticity, Representation (politics), Classical mechanics