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Traces Of Differential Forms And Hochschild Homology (lecture Notes In Mathematics) by Reinhold Hübl is a nonfiction available to read on EtoBox.

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This monograph provides an introduction to, as well as a unification and extension of the published work and some unpublished ideas of J. Lipman and E. Kunz about traces of differential forms and their relations to duality theory for projective morphisms. The approach uses Hochschild-homology, the definition of which is extended to the category of topological algebras. Many results for Hochschild-homology of commutative algebras also hold for Hochschild-homology of topological algebras. In particular, after introducing an appropriate notion of completion of differential algebras, one gets a natural transformation between differential forms and Hochschild-homology of topological algebras. Traces of differential forms are of interest to everyone working with duality theory and residue symbols. Hochschild-homology is a useful tool in many areas of k-theory. The treatment is fairly elementary and requires only little knowledge in commutative algebra and algebraic geometry.

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Author

Reinhold Hübl

Publisher

Springer-Verlag; Springer

Published

1989

Language

EN

ISBN

9780387509853

Category

nonfiction

Subjects

Mathematics, Stem