Mancini, S.Manoel, M.Teixeira, M. A.2014-02-262014-05-202014-02-262014-05-202005-04-01Discrete and Continuous Dynamical Systems. Springfield: Amer Inst Mathematical Sciences, v. 12, n. 4, p. 657-674, 2005.1078-0947http://hdl.handle.net/11449/25106In this work we show that the smooth classification of divergent diagrams of folds (f(1),..., f(s)) : (R-n, 0) -> (R-n x(...)xR(n), 0) can be reduced to the classification of the s-tuples (p(1)., W) of associated involutions. We apply the result to obtain normal forms when s <= n and {p(1),...,p(s)} is a transversal set of linear involutions. A complete description is given when s = 2 and n >= 2. We also present a brief discussion on applications of our results to the study of discontinuous vector fields and discrete reversible dynamical systems.657-674engdivergent diagram of foldsinvolutionsingularitiesnormal formdiscontinuous vector fieldsreversible diffeomorphismsArtigo10.3934/dcds.2005.12.657WOS:000228560700006Acesso restrito