TY  - JOUR
AB  - We associate to each homology theory in an elementary and canonical manner a tautological cohomology theory on Cartesian spaces such that the classical Alexander duality holds. The duality isomorphisms obtained from cap-products yield an isomorphism of cohomology theories. Guided by our methods we also introduce the new category of dualizible maps.
AU  - Tom Dieck, Tammo
AU  - Tom-Dieck, Tammo
AU  - Tom-Dieck, T.
AU  - Tom Dieck, T.
AU  - Dieck, Tammo tom
AU  - Dik, Tammo tom
AU  - TomDieck, Tammo
AU  - TomDieck, T.
AU  - Dieck, T. tom
AU  - Dieck, T. T.
AU  - Dieck, T.
AU  - Dik, T. tom
AU  - Dik, T. T.
AU  - Dik, T.
DA  - 2013
LA  - eng
IS  - Münster Journal of Mathematics
M2  - 365
PY  - 2013
SP  - 365-382
T2  - Münster Journal of Mathematics
TI  - Axiomatic homology and duality revisited
UR  - https://nbn-resolving.org/urn:nbn:de:hbz:6-55309458011
Y2  - 2024-11-22T22:54:28
ER  -