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On the first Robin eigenvalue of a class of anisotropic operators

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arxiv 1803.09790 v1 pith:BRQ2BNEV submitted 2018-03-26 math.AP

classification math.AP
keywords eigenvalueanisotropicfirstrobinbetaboundaryboundsclass
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abstract

The paper is devoted to the study of some properties of the first eigenvalue of the anisotropic $p$-Laplace operator with Robin boundary condition involving a function $\beta$ which in general is not constant. In particular we obtain sharp lower bounds in terms of the measure of the domain and we prove a monotonicity property of the eigenvalue with respect the set inclusion.

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