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Representation theory of diffeomorphism groups : ウィキペディア英語版 | Representation theory of diffeomorphism groups
In mathematics, a source for the representation theory of the group of diffeomorphisms of a smooth manifold ''M'' is the initial observation that (for ''M'' connected) that group acts transitively on ''M''. ==History==
A survey paper from 1975 of the subject by Anatoly Vershik, Israel Gelfand and M. I. Graev attributes the original interest in the topic to research in theoretical physics of the local current algebra, in the preceding years. Research on the ''finite configuration'' representations was in papers of R. S. Ismagilov (1971), and A. A. Kirillov (1974). The representations of interest in physics are described as a cross product ''C''∞(''M'')·Diff(''M'').
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