CORE
🇺🇦
make metadata, not war
Services
Services overview
Explore all CORE services
Access to raw data
API
Dataset
FastSync
Content discovery
Recommender
Discovery
OAI identifiers
OAI Resolver
Managing content
Dashboard
Bespoke contracts
Consultancy services
Support us
Support us
Membership
Sponsorship
Research partnership
About
About
About us
Our mission
Team
Blog
FAQs
Contact us
Community governance
Governance
Advisory Board
Board of supporters
Research network
Innovations
Our research
Labs
research
Universal acyclic resolutions for arbitrary coefficient groups
Authors
Michael Levin
Publication date
1 January 2004
Publisher
Doi
View
on
arXiv
Abstract
We prove that for every compactum
X
X
X
and every integer
n
≥
2
n \geq 2
n
≥
2
there are a compactum
Z
Z
Z
of
dim
≤
n
+
1
\dim \leq n+1
dim
≤
n
+
1
and a surjective
U
V
n
−
1
UV^{n-1}
U
V
n
−
1
-map
r: Z \lo X
such that for every abelian group
G
G
G
and every integer
k
≥
2
k \geq 2
k
≥
2
such that
dim
G
X
≤
k
≤
n
\dim_G X \leq k \leq n
dim
G
X
≤
k
≤
n
we have
dim
G
Z
≤
k
\dim_G Z \leq k
dim
G
Z
≤
k
and
r
r
r
is
G
G
G
-acyclic
Similar works
Full text
Open in the Core reader
Download PDF
Available Versions
Elsevier - Publisher Connector
See this paper in CORE
Go to the repository landing page
Download from data provider
Last time updated on 05/05/2017
Elsevier - Publisher Connector
See this paper in CORE
Go to the repository landing page
Download from data provider
Last time updated on 05/06/2019