m (Cecilia.soriano moved page Draft Soriano 102023666 to Table Soriano 2019a)
 
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== Abstract ==
 
== Abstract ==
  
 
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This document presents a simple and ecient strategy for adaptive mesh renement (AMR) and a posteriori error estimation for the transient incompressible Navier{Stokes
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equations. This strategy is informed by the work of Prudhomme and Oden [22, 23] as well as modern goal-oriented methods such as [5]. The methods described in this document have been implemented in the Kratos Multiphysics software and uploaded to https://zenodo.org [27].1
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This document includes:
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A review of the state-of-the-art in solution-oriented and goal-oriented AMR. The description of a 2D benchmark model problem of immediate relevance to the objectives of the ExaQUte project.
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The denition and a brief mathematical summary of the error estimator(s). The results obtained. A description of the API.
  
 
== Full document ==
 
== Full document ==
 
<pdf>Media:Draft_Soriano_102023666-2178-document.pdf</pdf>
 
<pdf>Media:Draft_Soriano_102023666-2178-document.pdf</pdf>

Latest revision as of 11:00, 27 February 2020

Abstract

This document presents a simple and ecient strategy for adaptive mesh renement (AMR) and a posteriori error estimation for the transient incompressible Navier{Stokes equations. This strategy is informed by the work of Prudhomme and Oden [22, 23] as well as modern goal-oriented methods such as [5]. The methods described in this document have been implemented in the Kratos Multiphysics software and uploaded to https://zenodo.org [27].1 This document includes: A review of the state-of-the-art in solution-oriented and goal-oriented AMR. The description of a 2D benchmark model problem of immediate relevance to the objectives of the ExaQUte project. The denition and a brief mathematical summary of the error estimator(s). The results obtained. A description of the API.

Full document

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Published on 27/02/20
Submitted on 26/02/20

DOI: 10.23967/exaqute.2021.2.022
Licence: CC BY-NC-SA license

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