This https://t.co/ROoeaVzZSM has been replaced. Links: https://t.co/7bTldYkodz https://t.co/HvBvDCE4uJ https://t.co/GqUCnfuVRu https://t.co/gSOzXwIlrC
eikonal type equation. [3/3 of https://t.co/v0ndSocnDx]
solutions converge to a Kantorovich potential associated with the geodesic Wasserstein-$1$ distance. In the regular case with continuous right hand sides we characterize the limit as viscosity solution to an infinity Laplacian / [2/3 of https://t.co/v0ndSo
We investigate the limiting behavior of solutions to the inhomogeneous $p$-Laplacian equation $-\Delta_p u = \mu_p$ subject to Neumann boundary conditions. For right hand sides which are arbitrary signed measures we show that [1/3 of https://t.co/v0ndSocnD
Leon Bungert: The inhomogeneous $p$-Laplacian equation with Neumann boundary conditions in the limit $p\to\infty$ https://t.co/ROoeaVzZSM https://t.co/GMuKLHIX0j