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Subcritical, nontypical and period-doubling bifurcations of a delta wing in a low speed wind tunnel
Authors:Banu Korbahti  Emile Kagambage  Thomas Andrianne  Norizham Abdul Razak  Grigorios Dimitriadis  
Affiliation:a Engineering Faculty, Department of Mechanical Engineering, Istanbul University, Turkey;b Aerospace and Mechanical Engineering Department, University of Liège, Belgium
Abstract:Limit Cycle Oscillations (LCOs) involving Delta wings are an important area of research in modern aeroelasticity. Such phenomena can be the result of geometric or aerodynamic nonlinearity. In this paper, a flexible half-span Delta wing is tested in a low speed wind tunnel in order to investigate its dynamic response. The wing is designed to be more flexible than the models used in previous research on the subject in order to expand the airspeed range in which LCOs occur. The experiments reveal that this wing features a very rich bifurcation behavior. Three types of bifurcation are observed for the first time for such an aeroelastic system: subcritical bifurcations, period-doubling/period-halving and nontypical bifurcations. They give rise to a great variety of LCOs, even at very low angles of attack. The LCOs resulting from the nontypical bifurcation display Hopf-type behavior, i.e. having fundamental frequencies equal to one of the linear modal frequencies. All of the other LCOs have fundamental frequencies that are unrelated to the underlying linear system modes.
Keywords:Limit Cycle Oscillations  Nonlinear aeroelasticity  Delta wing  Bifurcation
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