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Definitions Gerbes on a topological space. A gerbe on a topological space: 318 is a stack of groupoids over that is locally non-empty (each point has an open neighbourhood over which the section category of the gerbe is not empty) and transitive (for any two objects and of () for any open set , there is an open covering = {} of such that the restrictions of and to each are connected by at ...
Dillons is a regional grocery supermarket chain based in Hutchinson, Kansas, and is a division of Kroger. Other banners under the Dillon Stores Division include Gerbes in Missouri and Baker's in Omaha, Nebraska. Dillons operates grocery stores throughout Kansas with major influences in and around Wichita, Topeka, Manhattan, and Lawrence.
Gerbes (Missouri) Harris Teeter (North Carolina, South Carolina, Virginia, Georgia, Florida, Delaware, Maryland, District of Columbia) JayC (Indiana)
History. Historically the most popular construction of a gerbe is a category-theoretic model featured in Giraud's theory of gerbes, which are roughly sheaves of groupoids over M . In 1994 [2] Murray introduced bundle gerbes, which are geometric realizations of 1-gerbes. For many purposes these are more suitable for calculations than Giraud's ...
Six60. Six60 is a New Zealand pop rock band formed in Dunedin, Otago in 2008. The band consists of Matiu Walters (lead vocals, guitar), Ji Fraser (lead guitar), Chris Mac (bass guitar), Marlon Gerbes (synthesiser), Hoani Matenga (bass guitar) and Eli Paewai (drums). Their self-titled debut album was released on 10 October 2011 on their own ...
2008–2021. Nathan David Gerbe (born July 24, 1987) is an American former professional ice hockey player. Selected by the Buffalo Sabres in the fifth round (142nd overall) of the 2005 NHL Entry Draft, Gerbe played for the Sabres, Carolina Hurricanes and Columbus Blue Jackets during his National Hockey League (NHL) career.
Integral twists and gerbes. The curvature of a circle bundle always represents an integral cohomology class, the Chern class of the circle bundle. Thus the above geometric interpretation of the twisted p=0 Courant bracket only exists when H represents an integral class.
Brauer group. In mathematics, the Brauer group of a field K is an abelian group whose elements are Morita equivalence classes of central simple algebras over K, with addition given by the tensor product of algebras. It was defined by the algebraist Richard Brauer . The Brauer group arose out of attempts to classify division algebras over a field.
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