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      Isogeometric analysis based reduced order modelling for incompressible viscous flows in parametrized shapes: applications to underwater shape design

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            Abstract

            We provide a new concept "tool" from CAD-like geometry to final simulation with the aim of dealing with parametrized shapes managed by efficient free-form deformation techniques into an isogeometric analysis setting. This tool is totally integrated into model order reduction techniques, based on POD, developed for stable incompressible viscous flows (velocity and pressure) in parametrized shapes. This computational environment has been created in the framework of the project UBE – Underwater Blue Efficiency – for the optimization of the shapes of immersed parts of motor yachts, including exhausting flows devices. The study is benefiting of several properties of reduced order modelling approaches such as offline-online calculations for parametric design, as well as synergies with isogeometric analysis properties. Convergence, stability and consistency properties are verified as well in test case and then applicative results are introduced.

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            Author and article information

            Conference
            ScienceOpen Posters
            ScienceOpen
            December 8 2015
            Author information
            https://orcid.org/0000-0001-6460-3538
            https://orcid.org/0000-0002-0810-8812
            Article
            10.14293/P2199-8442.1.SOP-MATH.P4F56E.v1
            667c9774-9696-4613-a53b-1b151d30d052

            This work has been published open access under Creative Commons Attribution License CC BY 4.0 , which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited. Conditions, terms of use and publishing policy can be found at www.scienceopen.com .

            MoRePaS 2015 - Model Reduction of Parametrized Systems III
            History

            Applied mathematics,Applied computer science,General engineering,Mathematics
            Isogeometric Analysis, Reduced Order Models, Proper Orthogonal Decomposition, Stokes flows, Free Form Deformation, Computational Fluid Dynamics

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