Prescribing eigenvalues of the Dirac operator

Mathematics – Differential Geometry

Scientific paper

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To appear in Manuscripta Mathematica

Scientific paper

10.1007/s00229-005-0583-0

In this note we show that every compact spin manifold of dimension $\geq 3$
can be given a Riemannian metric for which a finite part of the spectrum of the
Dirac operator consists of arbitrarily prescribed eigenvalues with multiplicity
1.

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