AbstractIn this paper, we prove the coarse geometric Novikov conjecture for metric spaces with bounded geometry which admit a coarse embedding into a simply connected complete Riemannian manifold of non-positive sectional curvature
This paper is an addendum to the author's previous paper ["A nonstandard invariant of coarse spaces,...
In this article we formulate a version of the analytic Novikov conjecture for semigroups rather than...
Coarse structures are an abstract construction describing the behavior of a space at a large distanc...
AbstractIn this paper, we prove the coarse geometric Novikov conjecture for metric spaces with bound...
AbstractThe coarse geometric Novikov conjecture provides an algorithm to determine when the higher i...
We formulate and prove a Bott periodicity theorem for an $\ell^p$-space ($1\leq p<\infty$). For a pr...
AbstractThe C0 coarse structure on a metric space is a refinement of the bounded structure and is cl...
Coarse geometry has its roots in an attempt to make progress on the Novikov conjecture. It proved to...
Several classes of aspherical manifolds are examined for which Novikov's Conjecture on the homotopy ...
Coarse geometry is the study of the large scale properties of spaces. The interest in large scale pr...
This dissertation can be said to consider Relative Strong Novikov Conjecture for a pair of countable...
Coarse geometry deals with the large-scale geometry of a space as opposed to its small-scale structu...
AbstractTo every discrete metric space with bounded geometry X we associate a groupoid G(X) for whic...
AbstractWe study the support and convergence conditions for a metric space to be coarsely embeddable...
Coarse geometry is the study of spaces (particularly metric spaces) from a 'large scale' point of vi...
This paper is an addendum to the author's previous paper ["A nonstandard invariant of coarse spaces,...
In this article we formulate a version of the analytic Novikov conjecture for semigroups rather than...
Coarse structures are an abstract construction describing the behavior of a space at a large distanc...
AbstractIn this paper, we prove the coarse geometric Novikov conjecture for metric spaces with bound...
AbstractThe coarse geometric Novikov conjecture provides an algorithm to determine when the higher i...
We formulate and prove a Bott periodicity theorem for an $\ell^p$-space ($1\leq p<\infty$). For a pr...
AbstractThe C0 coarse structure on a metric space is a refinement of the bounded structure and is cl...
Coarse geometry has its roots in an attempt to make progress on the Novikov conjecture. It proved to...
Several classes of aspherical manifolds are examined for which Novikov's Conjecture on the homotopy ...
Coarse geometry is the study of the large scale properties of spaces. The interest in large scale pr...
This dissertation can be said to consider Relative Strong Novikov Conjecture for a pair of countable...
Coarse geometry deals with the large-scale geometry of a space as opposed to its small-scale structu...
AbstractTo every discrete metric space with bounded geometry X we associate a groupoid G(X) for whic...
AbstractWe study the support and convergence conditions for a metric space to be coarsely embeddable...
Coarse geometry is the study of spaces (particularly metric spaces) from a 'large scale' point of vi...
This paper is an addendum to the author's previous paper ["A nonstandard invariant of coarse spaces,...
In this article we formulate a version of the analytic Novikov conjecture for semigroups rather than...
Coarse structures are an abstract construction describing the behavior of a space at a large distanc...
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