Spectral isolation of naturally reductive metrics on simple Lie groups
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文摘
We show that within the class of left-invariant naturally reductive metrics MNat(G){\mathcal{M}_{{\rm Nat}}(G)} on a compact simple Lie group G, every metric is spectrally isolated. We also observe that any collection of isospectral compact symmetric spaces is finite; this follows from a somewhat stronger statement involving only a finite part of the spectrum.
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