A Characterization of the Hopf Map by Stretch.
Algebraic approximation of manifolds and spaces
All compact manifolds are homeomorphic to totally algebraic real algebraic sets.
All flat manifolds are cusps of hyperbolic orbifolds.
An Obstruction to the Existence of Affine Structures.
Classification of Nash manifolds
A semi-algebraic analytic manifold and a semi-algebraic analytic map are called a Nash manifold and a Nash map respectively. We clarify the category of Nash manifolds and Nash maps.
Complex singularities and the framed cobordism class of compact quotients of 3-dimensional Lie groups by discrete subgroups.
Convex functions on complete noncompact manifolds : differentiable structure
Exotic smooth structures on nonpositively curved symmetric spaces.
Highly Connected Taut Submanifolds.
Homological Algebra of Novikov-Shubin Invariants and Morse Inequalities.
Homomorphism between Homotopy groups induced by elements of the sobolev space L1, p (M, N).
L'équivalence homotopique tangentielle
Liftings of functions and vector fields to natural bundles [Book]
Linking numbers and boundaries of varieties.
Lokale topologische Eigenschaften komplexer Räume.
Maximal ideals in the Lie algebra of vector fields
Necessary Conditions for the Existence of Branched Coverings.
Nielsen theory of transversal fixed point sets (with an appendix: and C0 fixed point sets are the same, by R. E. Greene)
Examples exist of smooth maps on the boundary of a smooth manifold M which allow continuous extensions over M without fixed points but no such smooth extensions. Such maps are studied here in more detail. They have a minimal fixed point set when all transversally fixed maps in their homotopy class are considered. Therefore we introduce a Nielsen fixed point theory for transversally fixed maps on smooth manifolds without or with boundary, and use it to calculate the minimum number of fixed points...
Nonzero degree tangential maps between dual symmetric spaces.