On Friedrichs inequality, Helmholtz decomposition, vector potentials, and the div-curl lemma
From MaRDI portal
Publication:1712796
DOI10.1007/978-3-319-75940-1_4zbMath1411.31007OpenAlexW2594063340MaRDI QIDQ1712796
Publication date: 31 January 2019
Full work available at URL: http://hdl.handle.net/2003/35839
Related Items (16)
Effective Maxwell's equations for perfectly conducting split ring resonators ⋮ Discrete vector calculus and Helmholtz Hodge decomposition for classical finite difference summation by parts operators ⋮ On quantitative Runge approximation for the time harmonic Maxwell equations ⋮ Strain gradient visco-plasticity with dislocation densities contributing to the energy ⋮ Fluid-Rigid Body Interaction in an Incompressible Electrically Conducting Fluid ⋮ An existence result for a suspension of rigid magnetizable particles ⋮ Fluid–rigid body interaction in a compressible electrically conducting fluid ⋮ Stability estimates for time-dependent coefficients appearing in the magnetic Schrödinger equation from arbitrary boundary measurements ⋮ Stein variational gradient descent: many-particle and long-time asymptotics ⋮ Existence and asymptotic results for an intrinsic model of small-strain incompatible elasticity ⋮ Compressible Navier-Stokes approximation for the Boltzmann equation in bounded domains ⋮ Friedrichs inequality in irregular domains ⋮ Asymptotic analysis and topological derivative for 3D quasi-linear magnetostatics ⋮ A Global div-curl-Lemma for Mixed Boundary Conditions in Weak Lipschitz Domains ⋮ A global div-curl-lemma for mixed boundary conditions in weak Lipschitz domains and a corresponding generalized \(A_0^*\)-\(A_1\)-lemma in Hilbert spaces ⋮ Analysis of two transmission eigenvalue problems with a coated boundary condition
This page was built for publication: On Friedrichs inequality, Helmholtz decomposition, vector potentials, and the div-curl lemma