Pages that link to "Item:Q2372666"
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The following pages link to On Ulam approximation of the isolated spectrum and eigenfunctions of hyperbolic maps (Q2372666):
Displaying 20 items.
- Response operators for Markov processes in a finite state space: radius of convergence and link to the response theory for axiom A systems (Q266759) (← links)
- Ulam method for the Chirikov standard map (Q614616) (← links)
- Unwrapping eigenfunctions to discover the geometry of almost-invariant sets in hyperbolic maps (Q926804) (← links)
- Spectral Galerkin methods for transfer operators in uniformly expanding dynamics (Q1740642) (← links)
- Resonances in a chaotic attractor crisis of the Lorenz flow (Q1747679) (← links)
- Data-driven spectral decomposition and forecasting of ergodic dynamical systems (Q2325539) (← links)
- Statistical properties of dynamical systems -- Simulation and abstract computation (Q2393223) (← links)
- Detecting isolated spectrum of transfer and Koopman operators with Fourier analytic tools (Q2513917) (← links)
- Faster than expected escape for a class of fully chaotic maps (Q2944626) (← links)
- Spectral degeneracy and escape dynamics for intermittent maps with a hole (Q3092768) (← links)
- Coherent structures and isolated spectrum for Perron–Frobenius cocycles (Q3569985) (← links)
- Crisis of the chaotic attractor of a climate model: a transfer operator approach (Q4569304) (← links)
- How well-connected is the surface of the global ocean? (Q4591612) (← links)
- Rigorous pointwise approximations for invariant densities of non-uniformly expanding maps (Q5262254) (← links)
- Optimal Mixing Enhancement (Q5351882) (← links)
- Eigenfunctions of the Perron–Frobenius operator and the finite-time Lyapunov exponents in uniformly hyperbolic area-preserving maps (Q5873973) (← links)
- Recursive divergence formulas for perturbing unstable transfer operators and physical measures (Q6168030) (← links)
- Backpropagation in hyperbolic chaos via adjoint shadowing (Q6189199) (← links)
- Equivariant divergence formula for hyperbolic chaotic flows (Q6631584) (← links)
- Chaotic fields out of equilibrium are observable independent (Q6669484) (← links)
