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Smooth orthogonal projections on Riemannian manifold

Published 9 Mar 2018 in math.CA and math.DG | (1803.03634v1)

Abstract: We construct a decomposition of the identity operator on a Riemannian manifold $M$ as a sum of smooth orthogonal projections subordinate to an open cover of $M$. This extends a decomposition of the real line by smooth orthogonal projection due to Coifman, Meyer and Auscher, Weiss, Wickerhauser, and a similar decomposition when $M$ is the sphere by the first two authors.

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