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Offshore wind turbines operate in highly unpredictable environments where stochastic atmospheric turbulence can induce non-linear aeroelastic flutter, pushing the structure past its bifurcation point into chaotic oscillation. Conventional mitigation strategies rely on passive damping or forced power de-rating, which significantly reduces clean energy output. This study proposes a novel two-tier Adaptive Feedback Controller based on Stochastic Differential Equations (SDE) to suppress deterministic chaos. By mathematically modeling a 15 MW wind turbine as an inverted aeroelastic double pendulum, we simulated structural divergence under Wiener process noise using a Runge-Kutta 4 (RK4) solver. An adaptive gain clamping function, , was introduced alongside energy-saving deadband logic to actively counter random vibrational impulses. The simulation results demonstrate that the adaptive controller successfully suppressed the chaotic strange attractor, reducing vibrational variance from 14.8 rad to 0.002 rad, a 7400x improvement in structural stabilization. Furthermore, the deadband logic conserved parasitic actuator power during calm periods, theoretically allowing the turbine to maintain peak aerodynamic efficiency (the Betz Limit) without requiring power de-rating during storms.
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Chrismanto et al. (2026) studied this question.
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