Pages that link to "Item:Q2297267"
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The following pages link to Invariant manifolds of parabolic fixed points. I: Existence and dependence on parameters (Q2297267):
Displaying 19 items.
- Gevrey estimates for one dimensional parabolic invariant manifolds of non-hyperbolic fixed points (Q524596) (← links)
- Quasi-parabolic analytic transformations of \(\mathbf C^n\). Parabolic manifolds (Q711481) (← links)
- One dimensional invariant manifolds of Gevrey type in real-analytic maps (Q950587) (← links)
- Stable manifolds associated to fixed points with linear part equal to identity. (Q1424489) (← links)
- Parameterization of invariant manifolds by reducibility for volume preserving and symplectic maps (Q1760090) (← links)
- Asymptotic dynamics of a difference equation with a parabolic equilibrium (Q2006825) (← links)
- Differentiable invariant manifolds of nilpotent parabolic points (Q2042898) (← links)
- Symbolic dynamics in the restricted elliptic isosceles three body problem (Q2048521) (← links)
- The parameterization method for center manifolds (Q2180547) (← links)
- Invariant manifolds of parabolic fixed points. II: Approximations by sums of homogeneous functions (Q2297268) (← links)
- Whiskered parabolic tori in the planar \((n+1)\)-body problem (Q2299355) (← links)
- The parameterization method for one-dimensional invariant manifolds of higher-dimensional parabolic fixed points (Q2372752) (← links)
- The parameterization method in dynamical systems (Q2906532) (← links)
- (Q4207400) (← links)
- The parameterization method for invariant manifolds I: Manifolds associated to non-resonant subspaces (Q4431132) (← links)
- Exponentially small splitting of invariant manifolds of parabolic points (Q4458918) (← links)
- (Q5394880) (← links)
- Invariant manifolds of degenerate tori and double parabolic orbits to infinity in the \((n+2)\)-body problem (Q6560728) (← links)
- A numerical study of the scattering in the He-Cu model with a Morse potential: parabolic manifolds and exponentially small phenomena (Q6604176) (← links)