MARIE-CLAUDE ARNAUD JESSICA ELISA MASSETTI AND ALFONSO SORRENTINO Abstract In this article we study the persistence of Lagrangian periodic tori for symplectic twist maps of the 2d-dimensional annulus and prove a rigidity result for completely integrable ones More speci?cally we consider 1-parameter families of symplectic twist maps
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A normal form à la Moser for diffeomorphisms and a - MSP
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JESSICA ELISA MASSETTI Universit`a degli Studi Roma Tre, J E Massetti Vector fields in U(α, A) possess a J E Massetti • Tn 0 persists up to twist, if b
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MARIE-CLAUDE ARNAUD JESSICA ELISA MASSETTI AND ALFONSO SORRENTINO Abstract In this article we study the persistence of Lagrangian periodic tori for symplectic twist maps of the 2d-dimensional annulus and prove a rigidity result for completely integrable ones More speci?cally we consider 1-parameter families of symplectic twist maps
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