On anomalies and noncommutative geometry

Abstract

I discuss examples where basic structures from Connes' noncommutative geometry naturally arise in quantum field theory. The discussion is based on recent work, partly collaboration with J. Mickelsson.

6 pages, latex, no figures. Proceedings of ``34. Internationale Universitätswochen für Kern- und Teilchenphysik Schladming'', Schladming March 1995, Springer Verlag (to appear)

References in corpus (3)

• (3+1)-Dimensional Schwinger Terms and Non-commutative Geometry
• Hilbert space cocycles as representations of $(3+1)-$ D current algebras
• Schwinger terms in 1+1 dimensions

Cited by in corpus (3)

• Descent equations of Yang--Mills anomalies in noncommutative geometry
• The covariant form of the gauge anomaly on noncommutative R2n
• Consistent Anomalies in Translation-Invariant Noncommutative Gauge Theories