Homotopical dynamics.
Homotopieäquivalenzen zwischen Produkten aus dreidimensionalen Linsenräumen
Homotopy 4-Spheres Have Little Symmetry.
Homotopy and Homology Vanishing Theorems and the Stability of Stochastic Flows.
Homotopy and isotopy in dimension three.
Homotopy characterization of weakly flat knots
Homotopy groups of arc complements in or Q
Homotopy 's with several symplectic structures.
Homotopy negligible subsets of bundles
Homotopy properties of decomposition spaces
Homotopy separators and mappings into cubes
Hopfian and strongly hopfian manifolds
Let p: M → B be a proper surjective map defined on an (n+2)-manifold such that each point-preimage is a copy of a hopfian n-manifold. Then we show that p is an approximate fibration over some dense open subset O of the mod 2 continuity set C’ and C’ ∖ O is locally finite. As an application, we show that a hopfian n-manifold N is a codimension-2 fibrator if χ(N) ≠ 0 or
Hyperbolic 4-manifolds and conformally flat 3-manifolds
Hyperbolic 4-manifolds and tesselations
Hyperbolic manifolds and special values of Dedekind zeta-functions.
Hyperbolic structure on a complement of tori in the 4-sphere.
Hyperbolic volume and mod p homology.
Hyperhopfian groups and approximate fibrations
Hyperplane complements of large type.
Hyperspaces of Finite Sets in Universal Spaces for Absolute Borel Classes
By Fin(X) (resp. ), we denote the hyperspace of all non-empty finite subsets of X (resp. consisting of at most k points) with the Vietoris topology. Let ℓ₂(τ) be the Hilbert space with weight τ and the linear span of the canonical orthonormal basis of ℓ₂(τ). It is shown that if or E is an absorbing set in ℓ₂(τ) for one of the absolute Borel classes and of weight ≤ τ (α > 0) then Fin(E) and each are homeomorphic to E. More generally, if X is a connected E-manifold then Fin(X) is homeomorphic...