Pages that link to "Item:Q1026656"
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The following pages link to Three results on the regularity of the curves that are invariant by an exact symplectic twist map (Q1026656):
Displaying 14 items.
- The non-hyperbolicity of irrational invariant curves for twist maps and all that follows (Q515352) (← links)
- A nondifferentiable essential irrational invariant curve for a \(C^1\) symplectic twist map (Q660075) (← links)
- The link between the shape of the irrational Aubry-Mather sets and their Lyapunov exponents (Q661919) (← links)
- A dynamical systems approach to Birkhoff's theorem (Q1594934) (← links)
- Green bundles, Lyapunov exponents and regularity along the supports of the minimizing measures (Q1947424) (← links)
- A Lagrangian proof of the invariant curve theorem for twist mappings (Q2778794) (← links)
- Limit sets of convex non-elastic billiards (Q2904339) (← links)
- (Q3314610) (← links)
- Lower and upper bounds for the Lyapunov exponents of twisting dynamics: a relationship between the exponents and the angle of Oseledets’ splitting (Q4928746) (← links)
- Non-differentiable irrational curves for twist map (Q5021948) (← links)
- On the accumulation of separatrices by invariant circles (Q5027312) (← links)
- The integrability of symplectic twist maps without conjugate points (Q5139069) (← links)
- Actions of symplectic homeomorphisms/diffeomorphisms on foliations by curves in dimension 2 (Q5889815) (← links)
- Weak K. A. M. solutions and minimizing orbits of twist maps (Q6051570) (← links)
