start-ver=1.4
cd-journal=joma
no-vol=43
cd-vols=
no-issue=1
article-no=
start-page=43
end-page=72
dt-received=
dt-revised=
dt-accepted=
dt-pub-year=2001
dt-pub=200101
dt-online=
en-article=
kn-article=
en-subject=
kn-subject=
en-title=
kn-title=Configuration Spaces with Partially Summable Labels and Homology Theories 
en-subtitle=
kn-subtitle=
en-abstract=
kn-abstract=<p>It is shown that any subset of a topological abelian monoid gives rise to a generalized homology theory that is closely related to the notion of labeled configuration space. Applications of the main theorem include generalizations of the classical Dold-Thom and the Barratt-
Priddy-Quillen-Segal theorems.</p>

en-copyright=
kn-copyright=

en-aut-name=ShimakawaKazuhisa
en-aut-sei=Shimakawa
en-aut-mei=Kazuhisa
kn-aut-name=
kn-aut-sei=
kn-aut-mei=
aut-affil-num=1
ORCID=

affil-num=1
en-affil=
kn-affil=Okayama University
END