Jack W. D. Skipper

activity

20162021

most citedEnergy Conservation for the Compressible Euler and Navier-Stokes Equations with Vacuum

34 citations · 40 across the 5 of their papers we have counts for

collaborators

5 papers

math.AP2021

A General Convex Integration Scheme for the Isentropic Compressible Euler Equations

Tomasz Dębiec, Jack W. D. Skipper, Emil Wiedemann

We prove via convex integration a result that allows to pass from a so-called subsolution of the isentropic Euler equations (in space dimension at least $2$ ) to exact weak solution…

math.AP2019★ 2 cited

Lower Semi-Continuity for $A$ -Quasiconvex Functionals under Convex Restrictions

Jack W. D. Skipper, Emil Wiedemann

We show weak lower semi-continuity of functionals assuming the new notion of a "convexly constrained" $A$ -quasiconvex integrand. We assume $A$ -quasiconvexity only…

math.AP2018★ 34 cited

Energy Conservation for the Compressible Euler and Navier-Stokes Equations with Vacuum

Ibrokhimbek Akramov, Tomasz Dębiec, Jack W. D. Skipper +1

We consider the compressible isentropic Euler equations on $T^{d} \times [0, T]$ with a pressure law $p \in C^{1, γ - 1}$ , where $1 \leq γ < 2$ . This includes all physically relevant…

math.AP2018

Energy conservation for the Euler equations on $T^{2} \times R_{+}$ for weak solutions defined without reference to the pressure

James C. Robinson, José L. Rodrigo, Jack W. D. Skipper

We study weak solutions of the incompressible Euler equations on $T^{2} \times R_{+}$ ; we use test functions that are divergence free and have zero normal component, t…

math.AP2016★ 4 cited

Energy conservation in the 3D Euler equations on $T^{2} \times R_{+}$

James C. Robinson, José L. Rodrigo, Jack W. D. Skipper

The aim of this paper is to prove energy conservation for the incompressible Euler equations in a domain with boundary. We work in the domain $T^{2} \times R_{+}$ , wher…

A General Convex Integration Scheme for the Isentropic Compressible Euler Equations

Lower Semi-Continuity for A-Quasiconvex Functionals under Convex Restrictions

Energy Conservation for the Compressible Euler and Navier-Stokes Equations with Vacuum

Energy conservation for the Euler equations on T2×R+​ for weak solutions defined without reference to the pressure

Energy conservation in the 3D Euler equations on T2×R+​

Lower Semi-Continuity for $A$ -Quasiconvex Functionals under Convex Restrictions

Energy conservation for the Euler equations on $T^{2} \times R_{+}$ for weak solutions defined without reference to the pressure

Energy conservation in the 3D Euler equations on $T^{2} \times R_{+}$