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Confusing homologs as homologies: a reply to “On homology”

Cladistics, 2012
David M. Williams   +2 more
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From Leibniz Homology to Cyclic Homology

K-Theory, 2002
Given an algebra \(A\), the author constructs a natural homomorphism \(HL_{\ast+1}(A)\to HH_\ast(A)\) from Leibniz to Hochschild homology. If \(f: A\to B\) is a homorphism of algebras, the relative Leibniz homology \(HL_\ast(gl(f))\) is defined and a natural homomorphism \(HL_{\ast+1}(gl(f))\to HC_\ast(F)\) to relative cyclic homology is studied. Thus,
openaire   +3 more sources

Homology

Science, 1983
openaire   +1 more source

Homology

2011
openaire   +1 more source

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