A Liouville-type theorem for the p-Laplacian with potential term

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In this paper we prove a sufficient condition, in terms of the behavior of a ground state of a singular p-Laplacian problem with a potential term, such that a nonzero subsolution of another such problem is also a ground state. Unlike in the linear case (p=2), this condition involves comparison of both the functions and of their gradients.
20 pages, some examples and remarks were added, few misprints were corrected

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