Transport in 3D volume-preserving flows
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Publication:1332263
DOI10.1007/BF02430637zbMath0805.58037OpenAlexW2004429826MaRDI QIDQ1332263
Publication date: 1 February 1995
Published in: Journal of Nonlinear Science (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf02430637
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Cites Work
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- Existence of invariant tori in three-dimensional measure-preserving mappings
- Nonlinear oscillations, dynamical systems, and bifurcations of vector fields
- Transport in Hamiltonian systems
- Extended chaos and disappearance of KAM trajectories
- Boundary circles for area-preserving maps
- Resonances in area-preserving maps
- Markov tree model of transport in area-preserving maps
- Chaotic transport in dynamical systems
- Dynamics of a three-dimensional incompressible flow with stagnation points
- Flow between eccentric rotating cylinders: Bifurcation and stability
- Transport in two-dimensional maps
- Passive scalars, three-dimensional volume-preserving maps, and chaos
- On a class of steady confined Stokes flows with chaotic streamlines
- An analytical study of transport in Stokes flows exhibiting large-scale chaos in the eccentric journal bearing
- On the measure-preserving mappings with odd dimension
- Subordinate Šil'nikov bifurcations near some singularities of vector fields having low codimension
- On transport in dynamical systems
- An analytical study of transport, mixing and chaos in an unsteady vortical flow
- Some remarks on chaotic particle paths in time-periodic, three-dimensional swirling flows
- Flux and differences in action for continuous time Hamiltonian systems
- Chaotic streamlines in the ABC flows
- Particle paths in wavy vortices
- Greene's residue criterion
- Mixing by chaotic advection in a class of spatially periodic flows
- Existence of invariant tori in volume-preserving diffeomorphisms
- Stirring by chaotic advection
- Generic Properties of Conservative Systems
- A variational principle for invariant odd-dimensional submanifolds of an energy surface for Hamiltonian systems
