Searched for: subject%3A%22Finite%255C%252Belement%22
(1 - 4 of 4)
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Krishnan, Navaneetha (author), Viré, A.C. (author), Schmehl, R. (author), van Bussel, G.J.W. (author)
A novel immersed boundary method based on a domain decomposition approach is proposed in the context of a finite element discretisation method. It is applicable to incompressible flows past rigid, deforming, or moving bodies. In this method, unlike most immersed boundary methods, strong boundary conditions are imposed in the regions of the...
journal article 2020
document
Brandsen, J.D. (author), Viré, A.C. (author), Turteltaub, S.R. (author), van Bussel, G.J.W. (author)
Purpose: When simulating fluid-structure interaction (FSI), it is often essential that the no-slip condition is accurately enforced at the wetted boundary of the structure. This paper aims to evaluate the relative strengths and limitations of the penalty and Lagrange multiplier methods, within the context of modelling FSI, through a...
journal article 2020
document
Viré, A.C. (author), Spinneken, J (author), Piggott, MD (author), Pain, CC (author), Kramer, SC (author)
This study aims at demonstrating the capability of the immersed-body method to simulate wave–structure interactions using a non-linear finite-element model. In this approach, the Navier–Stokes equations are solved on an extended mesh covering the whole computational domain (i.e. fluids and structure). The structure is identified on the extended...
journal article 2016
document
Viré, A. (author), Spinneken, J. (author), Piggott, M.D. (author), Pain, C.C. (author), Kramer, S.C. (author)
The aim of this study is to validate a fully non-linear finite-element model to simulate waves and wave-structure interactions. The Navier–Stokes equations are solved on an extended domain, which covers both fluid and structure. The latter is represented by a non-zero solid-concentration field, which is computed by conservatively mapping a mesh...
conference paper 2014
Searched for: subject%3A%22Finite%255C%252Belement%22
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