A Characterization of the Sphere and Euclidean Space by Transformation Groups.
A note on closed -cells in
Accessibility and the Schoenflies theorem
Another note on closed -cells in
Equilateral triangles and continuous curves
Extension of a homeomorphism of a topological circumference
On the relative Schoenflies theorem.
Planes and Spheres as Topological Manifolds. Stereographic Projection
The goal of this article is to show some examples of topological manifolds: planes and spheres in Euclidean space. In doing it, the article introduces the stereographic projection [25].
The generalized Schoenflies theorem for absolute suspensions
The aim of this paper is to prove the generalized Schoenflies theorem for the class of absolute suspensions. The question whether the finite-dimensional absolute suspensions are homeomorphic to spheres remains open. Partial solution to this question was obtained in [Sz] and [Mi]. Morton Brown gave in [Br] an ingenious proof of the generalized Schoenflies theorem. Careful analysis of his proof reveals that modulo some technical adjustments a similar argument gives an analogous result for the class...
The Hauptvermutung for homeomorphisms II. A proof valid for open 4-manifolds
Zerlegungssätze für abgeschwächt injektive Abbildungen.
Один критерий правильности корня операторного уравнения, соответствующего полиноминальному операторному пучку