Gradient estimates in parabolic problems with unbounded coefficients
Volume 165 / 2004
Studia Mathematica 165 (2004), 221-254
MSC: 35K20, 47D07, 60J35.
DOI: 10.4064/sm165-3-3
Abstract
We study, with purely analytic tools, existence, uniqueness and gradient estimates of the solutions to the Neumann problems associated with a second order elliptic operator with unbounded coefficients in spaces of continuous functions in an unbounded open set ${\mit \Omega }$ in ${\mathbb R}^N$.