A novel wing configuration to control flutter and post-flutter limit cycle oscillations is proposed. The new wing consists of a multiple spoiler control surface, with a predefined and coordinated actuation strategy. The proposed architecture, optimized through CFD analysis, is fabricated and tested in the wind tunnel to validate the aerodynamic properties of the wing section. The experimentally obtained nonlinear aerodynamic database is implemented in a simulation environment, which is used to investigate the dynamic response of the proposed wing configuration aeroelastic model. The coupled, two degree of freedom, structural model has nonlinear plunging/pitching characteristics, which allow the system to exhibit LCOs above flutter speed. The open and closed loop responses of the system are investigated and compared to a trailing-edge flap solution of the same wing section. The regulation problem is obtained for a normalized MRAC scheme, modified for performance improvement. The same algorithm is applied to both plants and results validate the robustness and the adaptation capabilities of the implemented control scheme. Further sensitivity analyses to external disturbances, which are different gust distributions, demonstrate the efficacy and solidity of the overall configuration investigated. Nomenclature A.C. = wing aerodynamic center a = dimensionless distance between the mid-chord and the elastic axis b = semi-chord of airfoil . . = wing center of gravity ℎ = structural damping coefficients in plunging and pitching = lift and moment coefficients = lift and moment curve slopes per trailing-edge flap deflection CFD = Computational Fluid Dynamics ℎ = plunging displacement = angle of attack (AoA) = effective angle of attack 2 = flap angle = pitch angle I α = mass moment of inertia of airfoil about elastic axis ℎ = structural spring stiffnesses in plunging and pitching L = lift M= aerodynamic moment, computed with respect to the elastic axis = total mass of the system = mass of the airfoil PID = proportional-integral-derivative = Reynolds number U = free stream velocity ( ) = gust velocity distribution = dimensionless distance from elastic axis to mid-chord, positive rearward ρ = air density