Quadratic estimates for perturbed Dirac type operators on doubling measure metric spaces

Mathematics – Spectral Theory

Scientific paper

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Scientific paper

We consider perturbations of Dirac type operators on complete, connected
metric spaces equipped with a doubling measure. Under a suitable set of
assumptions, we prove quadratic estimates for such operators and hence deduce
that these operators have a bounded functional calculus. In particular, we
deduce a Kato square root type estimate.

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