A second order smooth variational principle on Riemannian manifolds

Mathematics – Differential Geometry

Scientific paper

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16 pages, second version of the paper (a minor mistake in the proof of the first version has been corrected, and an estimation

Scientific paper

We establish a second order smooth variational principle valid for functions
defined on (possibly infinite-dimensional) Riemannian manifolds which are
uniformly locally convex and have a strictly positive injectivity radius and
bounded sectional curvature.

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