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Inequalities for eigenvalues of the weighted Hodge Laplacian

Published 1 Dec 2013 in math.DG | (1312.0218v1)

Abstract: In this paper, we obtain "universal" inequalities for eigenvalues of the weighted Hodge Laplacian on a compact self-shrinker of Euclidean space. These inequalities generalize the Yang-type and Levitin-Parnovski inequalities for eigenvalues of the Laplacian and Laplacian. From the recursion formula of Cheng and Yang \cite{ChengYang07}, the Yang-type inequality for eigenvalues of the weighted Hodge Laplacian are optimal in the sense of the order of eigenvalues.

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Authors (2)

  1. Daguang Chen 
  2. YingYing Zhang 

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