Counting Pollicott-Ruelle resonances for axiom a flows
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Publication:6662833
DOI10.1007/s00220-024-05215-zMaRDI QIDQ6662833
Publication date: 14 January 2025
Published in: Communications in Mathematical Physics (Search for Journal in Brave)
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- Pollicott-Ruelle resonances for open systems
- Band structure of the Ruelle spectrum of contact Anosov flows
- Fractal Weyl laws for asymptotically hyperbolic manifolds
- Anosov flows and dynamical zeta functions
- A local trace formula for Anosov flows
- Mathematical study of scattering resonances
- Quantum decay rates in chaotic scattering
- Upper bound on the density of Ruelle resonances for Anosov flows
- Connecting invariant manifolds and the solution of the \(C^ 1\) stability and \(\Omega\)-stability conjectures for flows
- Geometric bounds on the density of resonances for semiclassical problems
- On the rate of mixing of Axiom A flows
- Meromorphic extension of the resolvent on complete spaces with asymptotically constant negative curvature
- Resonances for axiom A flows
- A proof of the \(C^ 1\) stability conjecture
- Structural stability of \(C^1\) diffeomorphisms
- Lower bounds on the number of scattering poles. II
- Classical and quantum resonances for hyperbolic surfaces
- On contact Anosov flows
- On the \(C^ 1\) stability conjecture for flows
- The wave trace for Riemann surfaces
- Global trace formula for ultra-differentiable Anosov flows
- First band of Ruelle resonances for contact Anosov flows in dimension 3
- Local and global trace formulae for smooth hyperbolic diffeomorphisms
- Structural stability of vector fields
- Power spectrum of the geodesic flow on hyperbolic manifolds
- The semiclassical zeta function for geodesic flows on negatively curved manifolds
- Anisotropic Hölder and Sobolev spaces for hyperbolic diffeomorphisms
- Smooth Anosov flows: Correlation spectra and stability
- A structural stability theorem
- Fredholm determinants, Anosov maps and Ruelle resonances
- Dynamical zeta functions for Anosov flows via microlocal analysis
- Sharp polynomial bounds on the number of Pollicott–Ruelle resonances
- Lower bounds on the number of scattering poles
- Banach spaces adapted to Anosov systems
- A Proof of C 1 Stability Conjecture for Three-Dimensional Flows
- Afterword: Dynamical zeta functions for Axiom A flows
- Ruelle Perron Frobenius spectrum for Anosov maps
- Ruelle and Quantum Resonances for Open Hyperbolic Manifolds
- Spectral analysis of Morse-Smale gradient flows
- Spectral analysis of Morse-Smale flows, II: Resonances and resonant states
- SPECTRAL ANALYSIS OF MORSE–SMALE FLOWS I: CONSTRUCTION OF THE ANISOTROPIC SPACES
- Mathematical Theory of Scattering Resonances
- Resonances near the real axis for manifolds with hyperbolic trapped sets
- Differentiable dynamical systems
- Fractal Weyl law for the Ruelle spectrum of Anosov flows
- Resonances and weighted zeta functions for obstacle scattering via smooth models
- Micro-local analysis of contact Anosov flows and band structure of the Ruelle spectrum
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