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Some Isoperimetric Inequalities and Eigenvalue Estimates in Weighted Manifolds

Published 20 Jun 2013 in math.DG | (1306.4874v3)

Abstract: In this paper we prove general inequalities involving the weighted mean curvature of compact submanifolds immersed in weighted manifolds. As a consequence we obtain a relative linear isoperimetric inequality for such submanifolds. We also prove an extrinsic upper bound to the first non zero eigenvalue of the drift Laplacian on closed submanifolds of weighted manifolds.

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