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|Type:||Artigo de periódico|
|Title:||Families of periodic orbits in resonant reversible systems|
|Abstract:||We study the dynamics near an equilibrium point p(0) of a Z(2)(R)- reversible vector field in R(2n) with reversing symmetry R satisfying R(2) = I and dim Fix (R) = n. We deal with one-parameter families of such systems X(lambda) such that X(0) presents p(0) a degenerate resonance of type 0: p: q. We are assuming that the linearized system of X(0) (at p(0)) has eigenvalues: lambda(1) = 0 and lambda(j) = +/- i alpha(j), j = 2,...n. Our main concern is to find conditions for the existence of one-parameter families if periodic orbits near the equilibrium.|
|Appears in Collections:||Unicamp - Artigos e Outros Documentos|
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