1 citations · 1 across the 2 of their papers we have counts for
3 papers
math.AP2026
Well-posedness, regularity and stability for linear Maxwell's equations with interface damping
Julian Dörner, Serge Nicaise, Roland Schnaubelt
We study linear Maxwell's equations on a cuboid that is split into two parts by a planar interface, across which the tangential magnetic field jumps proportionally to the tangentia…
math.AP2026
Exponential decay of the linear Maxwell system due to conductivity near the boundary
Richard Nutt, Roland Schnaubelt
We study the anisotropic linear Maxwell system on a bounded domain with perfectly conducting boundary conditions. It is damped via a conductivity which is strictly positive…
math.NA2023★ 1 cited
Error analysis of the Lie splitting for semilinear wave equations with finite-energy solutions
Maximilian Ruff, Roland Schnaubelt
We study time integration schemes for -solutions to the energy-(sub)critical semilinear wave equation on . We show first-order convergence in for the…