most citedWeak-strong uniqueness and vanishing viscosity for incompressible Euler equations in exponential spaces

7 citations · 10 across the 6 of their papers we have counts for

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math.AP2023

Dissipation in Onsager's critical classes and energy conservation in with and without boundary

Luigi De Rosa, Marco Inversi

This paper is concerned with the incompressible Euler equations. In Onsager's critical classes we provide explicit formulas for the Duchon-Robert measure in terms of the regulariza…

math.AP2023

Lagrangian solutions to the transport--Stokes system

Marco Inversi

In this paper we consider the transport--Stokes system, which describes the sedimentation of particles in a viscous fluid in inertialess regime. We show existence of Lagrangian sol…

math.AP2023★ 2 cited

Lagrangian stability for a system of non-local continuity equations under Osgood condition

Marco Inversi, Giorgio Stefani

We extend known existence and uniqueness results of weak measure solutions for systems of non-local continuity equations beyond the usual Lipschitz regularity. Existence of weak me…

math.AP2023★ 1 cited

On the Support of Anomalous Dissipation Measures

Luigi De Rosa, Theodore D. Drivas, Marco Inversi

By means of a unifying measure-theoretic approach, we establish lower bounds on the Hausdorff dimension of the space-time set which can support anomalous dissipation for weak solut…

math.AP2022★ 7 cited

Weak-strong uniqueness and vanishing viscosity for incompressible Euler equations in exponential spaces

Luigi De Rosa, Marco Inversi, Giorgio Stefani

In the class of admissible weak solutions, we prove a weak-strong uniqueness result for the incompressible Euler equations assuming that the symmetric part of the gradient belongs…