activity
20052021
most citedCharacterization and topological rigidity of Nobeling manifolds

1 citations · 1 across the 5 of their papers we have counts for

collaborators

7 papers

math.CO2021

Property {A} and duality in linear programming

G. C. Bell, A. Nagórko

Property A is a form of weak amenability for groups and metric spaces introduced as an approach to the famous Novikov higher signature conjecture, one of the most important unsolve…

math.GN2017

Compactifications of unstable Nöbeling spaces

A. Nagórko

We construct and embedding of a Nöbeling space of codimension into a Menger space of codimension . This solves an open problem stated by R.~Engelking…

math.GN2017

A construction of Nöbeling manifolds of arbitrary weight

G. C. Bell, A. Nagórko

For each cardinal , each natural number and each simplicial complex we construct a space and a map such that the following conditions…

math.GT2017

Detecting topological properties of Markov compacta with combinatorial properties of their diagrams

G. C. Bell, A. Nagórko

We develop a formalism that allows us to describe Markov compacta with finite sets of diagrams that are building blocks of the entire sequence. This encodes complex, continuous spa…

math.GT2016

Coarse property {C} and decomposition complexity

Gregory Bell, Danielle Moran, Andrzej Nagórko

The coarse category was established by Roe to distill the salient features of the large-scale approach to metric spaces and groups that was started by Gromov. In this paper, we use…

math.GT20061 cited

Characterization and topological rigidity of Nobeling manifolds

Andrzej Nagórko

We develop a theory of Nobeling manifolds similar to the theory of Hilbert space manifolds. We show that it reflects the theory of Menger manifolds developed by M. Bestvina and is…