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20222026
most citedUniform stabilization of Navier-Stokes equations in critical -based Sobolev and Besov spaces by finite dimensional interior localized feedback controls

11 citations · 33 across the 10 of their papers we have counts for

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math.AP2026

On finite-dimensional attractor to nonsmooth reaction-diffusion equations

Dalibor Pražák, Buddhika Priyasad, Michael Zelina

We consider a reaction diffusion equation, where the lower-order nonlinearity allows for a non-smooth part, described by a maximal monotone relation. We show that the global attrac…

math.AP2026

Continuous Data Assimilation for the 2D Navier-Stokes Equations from Partial Tangential Boundary Observations

Gianmarco Del Sarto, Buddhika Priyasad

We study continuous data assimilation for the two-dimensional Navier--Stokes equations on a smooth, bounded, connected domain with Navier-slip boundary conditions, using no interio…

math.AP2026

Stabilization of nonautonomous Navier-Stokes flows under dynamic slip boundary conditions

Buddhika Priyasad, Sérgio S. Rodrigues

Exponential stabilizability of the incompressible Navier-Stokes equations under dynamic slip boundary conditions toward arbitrary time-dependent trajectories is proven. The feedbac…

math.AP2025

Unique Continuation of Static Over-Determined Magnetohydrodynamic Equations

Irena Lasiecka, Buddhika Priyasad, Roberto Triggiani

This paper establishes the Unique Continuation Property (UCP) for a suitably overdetermined Magnetohydrodynamics (MHD) eigenvalue problem, which is equivalent to the Kalman, finite…

math.AP20241 cited

On the singular set of minimizers for non-autonomous functionals

Lukas Fußangel, Buddhika Priyasad, Paul Stephan

We investigate regularity properties of minimizers for non-autonomous convex variational integrands with linear growth, defined on bounded Lipschitz domains $Ω…

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…