Titlebook: Boundary and Interior Layers, Computational and Asymptotic Methods BAIL 2018; Gabriel R. Barrenechea,John Mackenzie Conference proceedings

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Centred Splash of a Vertical Jet on a Horizontal Rotating Disc: Recent Findings and Resolving Contra jet, impacting perpendicularly onto the latter in the direction of gravity, are presented. Ubiquitous in engineering applications and involving a myriad of disparate velocity and length scales, thus extreme aspect ratios, this flow configuration is an archetypical one for the application of dimens

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Isogeometric Analysis for Singularly Perturbed Problems in 1-D: A Numerical Study,In particular, we use a Galerkin formulation with B-splines as basis functions. The question we address is: how should the knots be chosen in order to get uniform, exponential convergence in the maximum norm? We provide specific guidelines on how to achieve precisely this, for three different singul

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Jordi Mogas-Recalde,Ramon Palaunsidered. For that choice, we provide several tricks to meet the difficulties arising from the fluid–structure interaction. All developed tools can be applied to very general geometries and deformations of the structure. Finally, numerical simulations are conducted in a realistic aeronautics configuration.

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Jordi Mogas-Recalde,Ramon Palauon and diffusion coefficients, the so-called Péclet number, and on the diffusion coefficient . itself. In particular, we show that the second order implicit–explicit backward differentiation formula (BDF) admits stability constant independent of the Péclet number.

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,Implicit–Explicit Multistep Methods for Nonlinear Convection–Diffusion Equations,on and diffusion coefficients, the so-called Péclet number, and on the diffusion coefficient . itself. In particular, we show that the second order implicit–explicit backward differentiation formula (BDF) admits stability constant independent of the Péclet number.

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Conference proceedings 2020 the 22nd of June 2018. The conference gathered specialists in the asymptotic and numerical analysis of problems which exhibit layers and interfaces. Covering a wide range of topics and sharing a wealth of insights, the papers in this volume provide an overview of the latest research into the theory

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Dual Weighted Residual Based Error Control for Nonstationary Convection-Dominated Equations: Potenthe Dual Weighted Residual (DWR) approach applied to stabilized finite element methods to further enhance the quality of approximations. The impact of a strict application of the DWR methodology is particularly focused rather than the reduction of computational costs for solving the dual problem by interpolation or localization.