Pages that link to "Item:Q2022667"
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The following pages link to Weak solutions obtained by the vortex method for the 2D Euler equations are Lagrangian and conserve the energy (Q2022667):
Displaying 6 items.
- Lagrangian solutions to the 2D Euler system with \(L^1\) vorticity and infinite energy (Q900893) (← links)
- On the advection-diffusion equation with rough coefficients: weak solutions and vanishing viscosity (Q2085760) (← links)
- Energy conservation for 2D Euler with vorticity in \(L(\log L)^\alpha\) (Q2129667) (← links)
- Strong convergence of the vorticity for the 2D Euler equations in the inviscid limit (Q2662028) (← links)
- A directional Lipschitz extension lemma, with applications to uniqueness and Lagrangianity for the continuity equation (Q5164840) (← links)
- \(L^2\)-critical nonuniqueness for the 2D Navier-Stokes equations (Q6054297) (← links)
