%0 Journal Article
%J Czechoslovak Journal of Physics 56 (2006), n. 10-11, 1143-1148
%D 2006
%T Quantisation of bending flows
%A Gregorio Falqui
%A Fabio Musso
%X We briefly review the Kapovich-Millson notion of Bending flows as an integrable system on the space of polygons in ${\\\\bf R}^3$, its connection with a specific Gaudin XXX system, as well as the generalisation to $su(r), r>2$. Then we consider the quantisation problem of the set of Hamiltonians pertaining to the problem, quite naturally called Bending Hamiltonians, and prove that their commutativity is preserved at the quantum level.
%B Czechoslovak Journal of Physics 56 (2006), n. 10-11, 1143-1148
%G en_US
%U http://hdl.handle.net/1963/2537
%1 1582
%2 Mathematics
%3 Mathematical Physics
%$ Submitted by Andrea Wehrenfennig (andreaw@sissa.it) on 2007-12-19T10:53:01Z\\nNo. of bitstreams: 1\\n0610003v1.pdf: 113471 bytes, checksum: 34a8a67eda45bff5d2e70aaa0c1edf65 (MD5)
%R 10.1007/s10582-006-0415-9