Pages that link to "Item:Q4644676"
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The following pages link to Linear response theory for diffeomorphisms with tangencies of stable and unstable manifolds—a contribution to the Gallavotti–Cohen chaotic hypothesis (Q4644676):
Displaying 9 items.
- Linear response for intermittent maps (Q330892) (← links)
- Linear response function for coupled hyperbolic attractors (Q818626) (← links)
- Linear response for Dirac observables of Anosov diffeomorphisms (Q1737062) (← links)
- On the fractional susceptibility function of piecewise expanding maps (Q2070879) (← links)
- Singularities of the susceptibility of a Sinai–Ruelle–Bowen measure in the presence of stable–unstable tangencies <sup /> (Q2997331) (← links)
- A Trajectory-Driven Algorithm for Differentiating SRB Measures on Unstable Manifolds (Q5028415) (← links)
- Space-Split Algorithm for Sensitivity Analysis of Discrete Chaotic Systems With Multidimensional Unstable Manifolds (Q5043372) (← links)
- Linear response for macroscopic observables in high-dimensional systems (Q5205681) (← links)
- On convergence of linear response formulae in some piecewise hyperbolic maps (Q6637392) (← links)