Mesh Movement for a Discrete-Adjoint Newton-Krylov Algorithm for Aerodynamic Optimization

By Anh-Hoang Truong, Chad Oldfield, David W. Zingg. 2007

90 citations recorded by the source corpus.

Subfields: Computational Mechanics

View Paper: https://www.semanticscholar.org/paper/36b7b4a25816a323745b38d323e09acbe7c79dcc

How researchers see this paper

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In Computational Mechanics

1. O. Chernukhin
2. Xiaocong Han
3. Hugo Gagnon
4. David W. Zingg
5. Joaquim R. Martins
6. Gaetan K. W. Kenway

Citations in the corpus

• Multimodality and Global Optimization in Aerodynamic Design (2013, methodology): “[20] is employed but applied to a B-spline volume control-point mesh as described by Hicken and Zingg [19].”
• Two-Level Free-Form and Axial Deformation for Exploratory Aerodynamic Shape Optimization (2015, background): “This leads to a sequential formulation of the gradient calculation that is reminiscent of the reverse mode of algorithmic differentiation, where the high-level variables b and q are regarded as intermediate variables [37].”
• An adaptive geometry parametrization for aerodynamic shape optimization (2014, methodology): “Truong et al. (2008) implemented a mesh movement algorithm based on the linear elasticity equations with multiple increments.”