Brief paper: Lyapunov exponential stability of 1-D linear hyperbolic systems of balance laws
Automatica (Journal of IFAC)
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We study the asymptotic stabilization of the origin for the two-dimensional (2-D) Euler equation of incompressible inviscid fluid in a bounded domain. We assume that the controls act on an arbitrarily small nonempty open subset of the boundary. We prove the null global asymptotic stabilizability by means of explicit feedback laws if the domain is connected and simply connected.