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dc.contributor.authorWarner, Garth
dc.date.accessioned2011-02-02T17:13:37Z
dc.date.available2011-02-02T17:13:37Z
dc.date.issued2011-01
dc.identifier.urihttp://hdl.handle.net/1773/16351
dc.description.abstractSuppose that G is a compact group. Denote by \underline{Rep} G the category whose objects are the continuous finite dimensional unitary representations of G and whose morphisms are the intertwining operators--then \underline{Rep} G is a monoidal *-category with certain properties P_1,P_2, ... . Conversely, if \underline{C} is a monoidal *-category possessing properties P_1,P_2, ..., can one find a compact group G, unique up to isomorphism, such that \underline{Rep} G "is" \underline{C}? The central conclusion of reconstruction theory is that the answer is affirmative.en_US
dc.language.isoen_USen_US
dc.subjectReconstruction Theoryen_US
dc.titleReconstruction Theoryen_US
dc.typeBooken_US


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