Global stabilization of the Kuramoto–Sivashinsky equation via distributed output feedback control

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Local exact controllability to the trajectories of the 1-D Kuramoto–Sivashinsky equation☆ (2011, background): “For instance [2,7,21] deal with the stabilization problem and [17] is concerned with the robust control problem.”
Fredholm Transform and Local Rapid Stabilization for a Kuramoto-Sivashinsky Equation (2015, background): “In [1, 6], the authors studied the global stabilization for the K-S equation with periodic boundary conditions.”
Null controllability and stabilization of the linear Kuramoto-Sivashinsky equation (2009, methodology): “In order to stabilize this system, we design a finite-dimensional based feedback, as in [6, 1] for the KS equation with periodic boundary conditions.”
Boundary control of a flexible marine riser with vessel dynamics (2010, methodology): “In such situation, various kinds of control methods including finite element method [3], Galerkin’s method [4] or assumed modes method [5], [6], energy-based robust control [7], [8], model-free control [9], [10] have been investigated to design controllers to improve the performance of the flexible ”