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Industrial Optimal Design using Adjoint CFD

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Glasgow September 2015: Schedule

Friday 11 September 2015

IODA: Training 1

A crash-course in adjoint-based optimisation

11 September 2015, MacDonald Hotel, Loch Ard, Glasgow, UK

Presenters

Dr. Jens-Dominik Mueller, Queen Mary Unversity of London
Prof. Kyriakos Giannakoglou, National Technical University of Athens

Schedule

09:00-9:20 Welcome Dr. Jens-Dominik Mueller, QMUL)

  • Organisation of the workshop, schedule, programme (JDM)

  • Overview of the IODA project (JDM): Motivation and rationale; aims, objectives, structure;

    training provided by the project; deliverables

    09:20-11:00 1: Introduction to numerical optimisation, univariate methods (JDM)

  • Overview: what is it, what can it do, what are the benefits, where are the difficulties

    Examples. Stochastic vs. gradient based optimisation. Advantages of gradient-based

    optimisation in CFD, issues with industrial application.

  • Overview of popular gradient-based univariate optimisation algorithms.

11:15-12:45 2: Multivariate optimisation methods, gradient computation (JDM)

  • Extension from univariate to multi-variate optimisation, line searches and Wolfe conditions, trust region methods.

  • Gradient computation, assembling derivatives, chain rule.

  • Examples of sensitivity fields, physical meaning of adjoint fields, discrete vs continuous adjoints

  • 14:00-15:30 3: Introduction to Continuous Adjoint Methods (Kyriakos Giannakoglou, NTUA)

• The talk will give a detailed introduction to the discrete and continuous adjoint method. Basics of both approaches will be presented whereas the continuous adjoint method will first be presented for simple quasi-one-dimensional flow examples. A couple of industrial applications of the adjoint method will be presented. A list of "hot" research topics in the thematic area will be provided too.

15:45-17:15 4: Parametrisation for shape optimisation (JDM)

  • Overview of methods: lattice based, free-form deformation, radial-basis function

  • Node-based parametrisations, regularisation, preconditioning.

  • CAD-based parametrisations

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