In the heart of representable metric jets
Inheriting the anti-Specker property.
Interpolation non linéaire
Invariant metrics on -spaces
Let be a -space such that the orbit space is metrizable. Suppose a family of slices is given at each point of . We study a construction which associates, under some conditions on the family of slices, with any metric on an invariant metric on . We show also that a family of slices with the required properties exists for any action of a countable group on a locally compact and locally connected metric space.
Inverse invariance of metrizability for ordered spaces
Investigating the ANR-property of metric spaces
Isometries in ordered groups
Iterative and metric algebraic theories