most citedUniform stabilization of Navier-Stokes equations in critical -based Sobolev and Besov spaces by finite dimensional interior localized feedback controls

11 citations · 32 across the 5 of their papers we have counts for

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5 papers

math.OC202211 cited

Uniform stabilization of Navier-Stokes equations in critical -based Sobolev and Besov spaces by finite dimensional interior localized feedback controls

Irena Lasiecka, Buddhika Priyasad, Roberto Triggiani

We consider 2- or 3-dimensional incompressible Navier-Stokes equations defined on a bounded domain , with no-slip boundary conditions and subject to an external force, assumed t…

math.OC20229 cited

Uniform stabilization of Boussinesq systems in critical -based Sobolev and Besov spaces by finite dimensional interior localized feedback controls

Irena Lasiecka, Buddhika Priyasad, Roberto Triggiani

We consider the d-dimensional Boussinesq system defined on a sufficiently smooth bounded domain, with homogeneous boundary conditions, and subject to external sources, assumed to c…

math.OC20226 cited

Finite dimensional boundary uniform stabilization of the Boussinesq system in Besov spaces by critical use of Carleman estimate-based inverse theory

Irena Lasiecka, Buddhika Priyasad, Roberto Triggiani

We consider the d-dimensional Boussinesq system defined on a sufficiently smooth bounded domain, and subject to a pair of controls localized on $\{ \widet…

math.AP20226 cited

Maximal -regularity for an abstract evolution equation with applications to closed-loop boundary feedback control problems

Irena Lasiecka, Buddhika Priyasad, Roberto Triggiani

In this paper we present an abstract maximal -regularity result up to , that is tuned to capture (linear) Partial Differential Equations of parabolic type, defined…

math.AP2010

Global Uniqueness and Stability in Determining the Damping Coefficient of an Inverse Hyperbolic Problem with Non-Homogeneous Neumann B.C. through an Additional Dirichlet Boundary Trace

Shitao Liu, Roberto Triggiani

We consider a second-order hyperbolic equation on an open bounded domain in for , with -boundary $Γ=\paΩ=\bar{Γ_0\cupΓ_1}$, ,…