Quantum ergodicity for pseudo-Laplacians
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Publication:2078941
DOI10.4171/JST/381zbMath1485.58025arXiv1905.07761WikidataQ125661343 ScholiaQ125661343MaRDI QIDQ2078941
Publication date: 4 March 2022
Published in: Journal of Spectral Theory (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1905.07761
Pseudodifferential and Fourier integral operators on manifolds (58J40) Semiclassical techniques, including WKB and Maslov methods applied to problems in quantum theory (81Q20) Relations between spectral theory and ergodic theory, e.g., quantum unique ergodicity (58J51)
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Cites Work
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- Long time quantum evolution of observables on cusp manifolds
- Quantum ergodicity for Eisenstein functions
- Microlocal limits of Eisenstein functions away from the unitarity axis
- The trace class conjecture in the theory of automorphic forms
- Ergodicity and eigenfunctions of the Laplacian
- Uniform distribution of eigenfunctions on compact hyperbolic surfaces
- Pseudo-laplaciens. I
- Pseudo-laplaciens. II
- Mean Lindelöf hypothesis and equidistribution of cusp forms and Eisenstein series
- Ergodic properties of eigenfunctions for the Dirichlet problem
- Ergodicity of eigenfunctions for ergodic billiards
- Invariant measures and arithmetic unique ergodicity. Appendix by E. Lindenstrauss and D. Rudolph