2012
DOI: 10.2514/1.j051663
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Unsteady Adjoint Approach for Design Optimization of Flapping Airfoils

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Cited by 13 publications
(6 citation statements)
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“…A much more efficient way to calculate the gradient information is using the adjoint method presented in [18][19][20], thus providing the full gradient at a cost of solving a linear system. Although the adjoint technique can be robust and stable for realistic flow characteristics, such as flow separations [21], challenges related to its industrial applicability are not sufficiently resolved yet. Research towards that direction is currently being conducted within the EC ITN IODA project [22].…”
Section: Numerical Setup and Cfd Simulationmentioning
confidence: 99%
“…A much more efficient way to calculate the gradient information is using the adjoint method presented in [18][19][20], thus providing the full gradient at a cost of solving a linear system. Although the adjoint technique can be robust and stable for realistic flow characteristics, such as flow separations [21], challenges related to its industrial applicability are not sufficiently resolved yet. Research towards that direction is currently being conducted within the EC ITN IODA project [22].…”
Section: Numerical Setup and Cfd Simulationmentioning
confidence: 99%
“…For = 0, the flow is steady, and for 0 ≤ ≤ 0.05, the flow can be considered quasi-steady; that is, unsteady effects are generally small. Flows with characteristic reduced frequencies above 0.05 are considered unsteady [5,6]. For a helicopter rotor in forward flight (Figure 3), the local sectional velocity, which appears in the denominator of the reduced frequency expression, is constantly changing.…”
Section: Helicopter Rotor Blade Aerodynamicsmentioning
confidence: 99%
“…The problem of finding the airloads on an oscillating airfoil was solved by Theodorsen, who gave a solution to the unsteady airloads on a 2D harmonically oscillated airfoil in inviscid, incompressible flow, with the assumption of small disturbances [6]. Both the airfoil and its shed wake were represented by a vortex sheet with the shed wake extending as a planar surface from the trailing edge downstream to infinity.…”
Section: The Airloads On An Oscillating Airfoilmentioning
confidence: 99%
“…Furthermore, the flow pattern at each primal time step has to be stored, as it is needed in the adjoint calculation. This method has been formulated for flow computations in frequency [7] and temporal space [8], but the high demand in terms of memory and compute power are only acceptable in applications where it is essential to resolve unsteadiness, such as in the optimisation of flapping air foils [9].…”
Section: Introductionmentioning
confidence: 99%