L. A. Coburn
Published 2021-04-27Version 1
On any metric space, I provide an intrinsic characterization of those complex-valued functions which are uniform limits of Lipschitz functions. There are applications to function theory on complete Riemannian manifolds and, in particular, on bounded symmetric domains in complex Euclidean space.
$L^p$-Analysis of the Hodge--Dirac operator associated with Witten Laplacians on complete Riemannian manifolds
Some Results on Fixed Points and Approximation for a New Class of Mappings in CAT(0) Spaces
Local approximations and intrinsic characterizations of spaces of smooth functions on regular subsets of $R^n$
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