Pages that link to "Item:Q1346779"
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The following pages link to Codimension-one partitioning and phase space transport in multi-degree- of-freedom Hamiltonian systems with non-toroidal invariant manifold intersections (Q1346779):
Displaying 8 items.
- On the geometry of transport in phase space. I. Transport in k-degree-of- freedom Hamiltonian systems, \(2\leq k<\infty\) (Q917995) (← links)
- Multiple separatrix crossing in multi-degree-of-freedom Hamiltonian flows (Q1345449) (← links)
- Computational method for phase space transport with applications to Lobe dynamics and rate of escape (Q1695058) (← links)
- Topological dynamics of volume-preserving maps without an equatorial heteroclinic curve (Q2077697) (← links)
- Visualizing the phase space of the HeI\(_2\) van der Waals complex using Lagrangian descriptors (Q2246982) (← links)
- Mel'nikov analysis of phase space transport in a N-degree-of-freedom Hamiltonian system (Q4377201) (← links)
- The Generalization of the Periodic Orbit Dividing Surface in Hamiltonian Systems with Three or More Degrees of Freedom – I (Q4958565) (← links)
- Using Invariant Manifolds to Construct Symbolic Dynamics for Three-Dimensional Volume-Preserving Maps (Q5739160) (← links)