On the fine structure of the global attractor of a uniformly persistent flow
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Publication:413447
DOI10.1016/j.jde.2012.01.036zbMath1263.37045OpenAlexW1981607164MaRDI QIDQ413447
Publication date: 7 May 2012
Published in: Journal of Differential Equations (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jde.2012.01.036
Lua error in Module:PublicationMSCList at line 37: attempt to index local 'msc_result' (a nil value).
Related Items (5)
Regular blocks and Conley index of isolated invariant continua in surfaces ⋮ Flows in \(\mathbb {R}^2_+\) without interior fixed points, global attractors and bifurcations ⋮ The topology of dissipative systems ⋮ Uniform persistence and Hopf bifurcations in \(\mathbb R_+^n\) ⋮ Dissipative flows, global attractors and shape theory
Cites Work
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- How strange can an attractor for a dynamical system in a 3-manifold look?
- The stability under perturbations of repulsive sets
- A unified approach to persistence
- Uniform persistence and chain recurrence
- Infinite-dimensional dynamical systems in mechanics and physics
- Shape theory. An introduction
- Conley index and permanence in dynamical systems
- Global attractors: Topology and finite-dimensional dynamics
- Permanence under strong aggressions is possible.
- Criteria for \(C^r\) robust permanence
- Shape of global attractors in topological spaces
- Stability and gradient dynamical systems
- On the structure of uniform attractors
- On the global structure of invariant regions of flows with asymptotically stable attractors
- An approach to the shape Conley index without index pairs
- Global topological properties of the Hopf bifurcation
- Every Attractor of a Flow on a Manifold has the Shape of a Finite Polyhedron
- Unstable attractors in manifolds
- Singular Continuations of Attractors
- Connected Simple Systems and The Conley Index of Isolated Invariant Sets
- Uniformly Persistent Systems
- Strong competition with refuges
- Robust Permanence for Ecological Differential Equations, Minimax, and Discretizations
- Morse equations and unstable manifolds of isolated invariant sets
- Shape and Morse theory of attractors
- Dynamical systems, shape theory and the Conley index
- Morse‐type index theory for flows and periodic solutions for Hamiltonian Equations
- Topology and dynamics of unstable attractors
- Persistence in dynamical systems
- Chain transitivity, attractivity, and strong repellors for semidynamical systems
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