activity
20102017
most citedLoop homology of spheres and complex projective spaces

3 citations · 7 across the 9 of their papers we have counts for

collaborators

10 papers

math.AT2017

A few examples of good and bad classifying spaces

Nora Seeliger

For a commutative ring , in contrast to the completion in the sense of Bousfield and Kan at just a prime integer, there cannot exist spaces which are good and bad in an arbitrar…

math.AT2014

A few examples of -good and -bad classifying spaces

Nora Seeliger

We give examples of spaces which are good and bad at different primes in the sense of Bousfield and Kan in any arbitrary combination and investigate which impact the existence of a…

math.AT2012★ 2 cited

The Free Loop Space Homology of -connected -manifolds

Piotr Beben, Nora Seeliger

Our goal in this paper is to compute the integral free loop space homology of -connected -manifolds , . We do this when , or when and…

math.AT2011★ 1 cited

On the cohomology of the free loop space of a complex projective space

Nora Seeliger

Let denote the free loop space of the complex projective space , i. e. is the projective space of the vector space $\mathbb{C}^{n+…

math.AT2011

Signalizer functors, existence, and applications to the fundamental group

Nora Seeliger

We solve the seventh problem of Oliver's list [M.\ Aschbacher, R.\ Kessar, B.\ Oliver, \textit{Fusion systems in algebra and topology}, LMS Lecture Note Series: 31, Cambridge Unive…

math.AT2011★ 1 cited

Assigning a classifying space to a fusion system up to F-isomorphism

Nora Seeliger

Complementing and extending the Inventiones work of Benson, Grodal, Henke [Group cohomology and control of p-fusion, Invent. Math. 197 (2014), 491--507] we give criteria for a spac…

math.AT2011★ 3 cited

Loop homology of spheres and complex projective spaces

Nora Seeliger

In his Inventiones paper, Ziller (Invent. Math: 1-22, 1977) computed the integral homology as a graded abelian group of the free loop space of compact, globally symmetric spaces of…

math.AT2011

Group models for fusion systems

Nora Seeliger

We study group models for fusion systems and construct homology decompositions for the models of Robinson and Leary-Stancu type.

math.AT2011

Homology decompositions and groups inducing fusion systems

Assaf Libman, Nora Seeliger

We relate the construction of groups which realize saturated fusion systems and signaliser functors with homology decompositions of p-local finite groups. We prove that the cohomol…

math.AT2010

Loop space homology associated to the mod 2 Dickson invariants

Ran Levi, Nora Seeliger

The spaces BG_2 and BDI(4) have the property that their mod 2 cohomology is given by the rank 3 and 4 Dickson invariants respectively. Associated with these spaces one has for q od…