We discuss some Phragmen-Lindelof results in unbounded domains with a measure-geometric condition which includes cylinders and cones. The basic tool is the boundary weak Harnack inequality, from which a key growth lemma can be deduced.
Phragmèn-Lindelöf Principles for Second-Order Elliptic Equations via weak Harnack Inequality
VITOLO, Antonio
2006-01-01
Abstract
We discuss some Phragmen-Lindelof results in unbounded domains with a measure-geometric condition which includes cylinders and cones. The basic tool is the boundary weak Harnack inequality, from which a key growth lemma can be deduced.File in questo prodotto:
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