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  • https://doi.org/10.2514/6.2002-1478Copy DOI Icon

Shape Optimization of Fluid-Structure Interaction Problems Using Two-Equation Turbulence Models

  • Apr 22, 2002
  • Erik Lund +2 more
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Abstract

The objective of this work is to develop and implement efficient numerical procedures for gradient based shape optimization of steady, strongly coupled fluid–structure interaction problems involving turbulent flow. The governing equations are the Reynoldsaveraged Navier-Stokes equations combined with a large displacement formulation for the structure. The eddy viscosity is computed using either algebraic turbulence models or the two-equation k − ω model. The solution for state is obtained using finite element residual formulations based on a consistent weak formulation of the fluid–structure interaction problem. Due to the possible large displacements of the structure, the fluid mesh is updated using a modified elastic analogy. The resulting nonlinear equations are solved using an approximate Newton method, making it possible to do design sensitivity analysis (DSA) by the direct differentiation method in a very efficient way where the resulting sensitivity equations are solved by an incremental iterative method. Gradient based shape optimization is illustrated for finding the shape of both an infinitely stiff and a flexible valve. Such examples of semi-analytic DSA and gradient based shape optimization of strongly coupled fluid-structure interaction problems involving turbulent flow modeled using two-equation turbulence models have, at least to the knowledge of the authors, not been presented before in the literature and thus represent novel results.

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