Almost automorphy of minimal sets for C1${C}^{1}$‐smooth strongly monotone skew‐product semiflows on Banach spaces
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Publication:6133813
DOI10.1112/jlms.12531arXiv2101.00568OpenAlexW4210516158MaRDI QIDQ6133813
Publication date: 21 August 2023
Published in: Journal of the London Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2101.00568
Almost and pseudo-almost periodic solutions to PDEs (35B15) Monotone and positive operators on ordered Banach spaces or other ordered topological vector spaces (47H07) Partially hyperbolic systems and dominated splittings (37D30) Nonautonomous smooth dynamical systems (37C60) Monotone flows as dynamical systems (37C65)
Related Items (2)
Dynamical behavior of almost periodically forced neutral delayed equation and its applications ⋮ Sharpened dynamics alternative and its \(C^1\)-robustness for strongly monotone discrete dynamical systems
Cites Work
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- Structure of \(\omega\)-limit sets for almost-periodic parabolic equations on \(S^{1}\) with reflection symmetry
- Monotone dynamical systems: reflections on new advances \& applications
- On almost-periodic linear differential systems of Millionscikov and Vinograd
- On almost 1-1 extensions
- Almost automorphic symbolic minimal sets without unique ergodicity
- Bounded solutions of scalar, almost periodic linear equations
- Convergence to cycles as a typical asymptotic behavior in smooth strongly monotone discrete-time dynamical systems
- The \(C^ 1\) property of carrying simplices for a class of competitive systems of ODEs
- Monotone random systems theory and applications
- Long-time behavior of almost periodically forced parabolic equations on the circle
- Convergence in smooth strongly monotone flows defined by semilinear parabolic equations
- Existence of quasi-periodic orbits for twist homeomorphisms of the annulus
- On a Floquet theory for almost-periodic, two-dimensional linear systems
- Dynamics of almost periodic scalar parabolic equations
- Asymptotic almost periodicity of scalar parabolic equations with almost periodic time dependence
- Ergodicity of minimal sets in scalar parabolic equations
- Dynamics alternatives and generic convergence for \(C^1\)-smooth strongly monotone discrete dynamical systems
- Almost automorphically and almost periodically forced circle flows of almost periodic parabolic equations on \(S^1\)
- On almost periodic and almost automorphic differences of functions
- Exponential separation and invariant bundles for maps in ordered Banach spaces with applications to parabolic equations
- Almost periodically forced circle flows
- Topological dynamics for monotone skew-product semiflows with applications
- Almost automorphy and a theorem of Loomis
- Almost automorphic and almost periodic dynamics for quasimonotone non-autonomous functional differential equations
- Stability and convergence in strongly monotone dynamical systems.
- The dynamical systems approach to differential equations
- Systems of Differential Equations that are Competitive or Cooperative II: Convergence Almost Everywhere
- A Linear, Almost Periodic Equation With an Almost Automorphic Solution
- Systems of Differential Equations Which Are Competitive or Cooperative: I. Limit Sets
- Convergence for Strongly Order-Preserving Semiflows
- Lifting properties in skew-product flows with applications to differential equations
- FAMILIES OF INVARIANT MANIFOLDS CORRESPONDING TO NONZERO CHARACTERISTIC EXPONENTS
- Almost automorphic and almost periodic dynamics in skew-product semiflows
- On Minimal Sets of Scalar Parabolic Equations with Skew-Product Structures
- Non-autonomous Functional Differential Equations and Applications
- Almost Automorphic Functions on Groups
- Point-Distal Flows
- On a theorem of Bochner
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