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19 April 2024
 
  » arxiv » math.DG/0101111

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Eigenvalue estimates for the Dirac-Schrödinger operators
Bertrand Morel ;
Date 12 Dec 2000
Journal Journal of Geometry and Physics, 38 (2001) 57-74
Subject Differential Geometry MSC-class: 53C27;53C40;53C80;58G25 | math.DG
AbstractWe give new estimates for the eigenvalues of the hypersurface Dirac operator in terms of the intrinsic energy-momentum tensor, the mean curvature and the scalar curvature. We also discuss their limiting cases as well as the limiting cases of the estimates obtained by X. Zhang and O. Hijazi in [13] and [10]. We compare these limiting cases with those corresponding to the Friedrich and Hijazi inequalities. We conclude by comparing these results to intrinsic estimates for the Dirac-Schrödinger operator D_f = D - f/2.
Source arXiv, math.DG/0101111
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