Published Paper
Inserted: 11 dec 2002
Last Updated: 13 dec 2002
Journal: Non Linear Analysis
Volume: 49
Pages: 747-755
Year: 2002
Abstract:
We consider an elliptic equation on $R^n$ of the form $\lambda \varphi-\frac{1}{2}\;\Delta \varphi +\langle DU,D\varphi\rangle=f$ with the potential $U$ regular but unbounded. We prove a maximal regularity result in the space $L^p(R^n, \nu)$ where $\nu$ is an invariant measure.
Keywords: Elliptic equations, unbounded coefficients, maximal regularity, invariant measures
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