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dc.contributor.authorMurray, M.-
dc.identifier.citationJournal of London Mathematical Society, 1996; 54(2):403-416-
dc.description.abstractJust as ℂ× principal bundles provide a geometric realisation of two-dimensional integral cohomology, gerbes or sheaves of groupoids, provide a geometric realisation of three-dimensional integral cohomology through their Dixmier-Douady class. I consider an alternative related geometric realisation of three-dimensional cohomology called a bundle gerbe. Every bundle gerbe gives rise to a gerbe and most of the well-known examples of gerbes are bundle gerbes. I discuss the properties of bundle gerbes, in particular bundle gerbe connections and curvature and their associated Dixmier-Douady class.-
dc.publisherLONDON MATH SOC-
dc.titleBundle gerbes-
dc.typeJournal article-
dc.identifier.orcidMurray, M. [0000-0003-3713-9623]-
Appears in Collections:Aurora harvest
Pure Mathematics publications

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