Pages that link to "Item:Q1581664"
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The following pages link to Renormalization and periodic orbits for Hamiltonian flows (Q1581664):
Displaying 19 items.
- Spectral properties of renormalization for area-preserving maps (Q262042) (← links)
- A renormalization approach to lower-dimensional tori with Brjuno frequency vectors (Q710525) (← links)
- Multidimensional continued fractions, dynamical renormalization and KAM theory (Q883028) (← links)
- Universality from resonance renormalization of Hamiltonian maps (Q1070617) (← links)
- Renormalization-group analysis for the transition to chaos in Hamiltonian systems (Q1348790) (← links)
- On the renormalization of Hamiltonian flows, and critical invariant tori (Q1599883) (← links)
- Renormalization invariance of a Hamiltonian system near the saddle point. (Q1968459) (← links)
- KAM Theory as a Limit of Renormalization (Q2908431) (← links)
- Period doubling in area-preserving maps: an associated one-dimensional problem (Q3018659) (← links)
- Renormalization of multidimensional Hamiltonian flows (Q3423088) (← links)
- New fixed point of the renormalisation operator associated with the recurrence of invariant circles in generic Hamiltonian maps (Q3481244) (← links)
- Existence of critical invariant tori (Q3548620) (← links)
- Renormalization of vector fields and Diophantine invariant tori (Q3623586) (← links)
- PERIOD DOUBLING RENORMALIZATION FOR AREA-PRESERVING MAPS AND MILD COMPUTER ASSISTANCE IN CONTRACTION MAPPING PRINCIPLE (Q4908428) (← links)
- Self-similarity, renormalization, and phase space nonuniformity of Hamiltonian chaotic dynamics (Q4934673) (← links)
- Renormalization and destruction of 1/γ2 tori in the standard nontwist map (Q5706357) (← links)
- Renormalization of Hamiltonians for Diophantine frequency vectors and KAM tori (Q5719184) (← links)
- Determination of the threshold of the break-up of invariant tori in a class of three frequency Hamiltonian systems (Q5938407) (← links)
- Rigidity for infinitely renormalizable area-preserving maps (Q5963491) (← links)
