Pages that link to "Item:Q5001005"

The following pages link to Quantitative Estimates for Regular Lagrangian Flows with <scp><i>BV</i></scp> Vector Fields (Q5001005):

Displaying 19 items.

• Lagrangian flows for vector fields with anisotropic regularity (Q342584) (← links)
• Existence and uniqueness of maximal regular flows for non-smooth vector fields (Q493136) (← links)
• Differential equations with singular fields (Q616303) (← links)
• Differentiability properties of the flow of 2d autonomous vector fields (Q822747) (← links)
• Well posedness of ODE's and continuity equations with nonsmooth vector fields, and applications (Q1675688) (← links)
• Differentiability in measure of the flow associated with a nearly incompressible BV vector field (Q2112010) (← links)
• Sharp regularity estimates for solutions of the continuity equation drifted by Sobolev vector fields (Q2116216) (← links)
• Quasilinearization of the 3D Muskat equation, and applications to the critical Cauchy problem (Q2118923) (← links)
• On the dynamics of the roots of polynomials under differentiation (Q2136290) (← links)
• Improved regularity estimates for Lagrangian flows on \(\mathrm{RCD}(K,N)\) spaces (Q2238813) (← links)
• Quasi-sure flows associated with vector fields of low regularity (Q2448458) (← links)
• Flows associated with irregular \(\mathbb R^d\)-vector fields (Q2575605) (← links)
• Endpoint Sobolev theory for the Muskat equation (Q2684869) (← links)
• Lagrangian flows for vector fields with gradient given by a singular integral (Q2842365) (← links)
• Estimates and regularity results for the DiPerna-Lions flow (Q3524788) (← links)
• Regularity estimates for the flow of BV autonomous divergence-free vector fields in R2 (Q5012789) (← links)
• On solutions of the transport equation in the presence of singularities (Q5039056) (← links)
• The Peskin Problem with \({\boldsymbol{\dot B^1_{\infty,\infty }}}\) Initial Data (Q6086713) (← links)
• Regular Lagrangian flow for wavelike vector fields and the Vlasov-Maxwell system (Q6652136) (← links)