Robust aircraft conceptual design using automatic differentiation in Matlab

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dc.contributor.author Padulo, Mattia -
dc.contributor.author Forth, Shaun A. -
dc.contributor.author Guenov, Marin D. -
dc.contributor.editor Bischof, C. H. -
dc.contributor.editor Bücker, H. M. -
dc.contributor.editor Hovland, P. -
dc.contributor.editor Naumann, U. -
dc.contributor.editor Utke, J. -
dc.date.accessioned 2012-11-15T23:00:52Z
dc.date.available 2012-11-15T23:00:52Z
dc.date.issued 2008-08-17T00:00:00Z -
dc.identifier.citation Mattia Padulo, Shaun A. Forth & Marin D. Guenov; Robust aircraft conceptual design using automatic differentiation in Matlab. Lecture Notes in Computational Science and Engineering, Volume 64, 2008, p271-280 eds. Christian H. Bishof, H. Martin Bücker, Paul Hovland, Uwe Naumann and Jean Utke. 2008. -
dc.identifier.isbn 978-3-540-68935-5 -
dc.identifier.uri http://dx.doi.org/10.1007/978-3-540-68942-3_24 -
dc.identifier.uri http://dspace.lib.cranfield.ac.uk/handle/1826/3130
dc.description.abstract The need for robust optimisation in aircraft conceptual design, for which the design parameters are assumed stochastic, is introduced. We highlight two approaches, first-order method of moments and Sigma-Point reduced quadrature, to estimate the mean and variance of the design’s outputs. The method of moments requires the design model’s differentiation and here, since the model is implemented in Matlab, is performed using the AD tool MAD. Gradient-based constrained optimisation of the stochastic model is shown to be more efficient using AD-obtained gradients than finite-differencing. A post-optimality analysis, performed using ADenabled third-order method of moments and Monte-Carlo analysis, confirms the attractiveness of the Sigma-Point technique for uncertainty propagation. en_UK
dc.subject Aircraft conceptual design en_UK
dc.subject uncertainty estimation en_UK
dc.subject forward mode en_UK
dc.subject higher derivatives en_UK
dc.subject MAD en_UK
dc.title Robust aircraft conceptual design using automatic differentiation in Matlab en_UK
dc.type Book chapter -


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