Integral distance on a Lipschitz Riemannian manifold.
LIP manifolds: from metric to Finslerian structure.
Length of curves on Lip manifolds
In this paper the length of a curve on a Lipschitz Riemannian manifold is defined. It is shown that the above definition is consistent with the definition of the geodesic distance already introduced by the authors, both in a geometrical and analytical way.
-energy of a curve on LIP-manifolds and on general metric spaces.
Asymptotically equal generalized distances: induced topologies and -energy of a curve.
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