Quantization of generic chaotic \(3\)D billiard with smooth boundary. II: Structure of high-lying eigenstates.

DOI10.1016/S0375-9601(97)00492-1zbMath1044.81571arXivchao-dyn/9611016WikidataQ59454146 ScholiaQ59454146MaRDI QIDQ1968417

Tomaž Prosen

Publication date: 7 March 2000

Published in: Physics Letters. A (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/chao-dyn/9611016

Mathematics Subject Classification ID

Quantum chaos (81Q50)

Related Items (4)

Local random vector model for semiclassical fractal structure of chaotic resonance states ⋮ On the special role of symmetric periodic orbits in a chaotic system. ⋮ Quantization of a generic chaotic 3D billiard with smooth boundary. I: Energy level statistics. ⋮ A model for the computation of quantum billiards with arbitrary shapes

Cites Work

• Unnamed Item
• Ergodicity and eigenfunctions of the Laplacian
• Quantum surface of section method: eigenstates and unitary quantum Poincaré evolution
• Quantization of a generic chaotic 3D billiard with smooth boundary. I: Energy level statistics.
• Survey of the eigenfunctions of a billiard system between integrability and chaos
• Semiclassical criterion for scars in wave functions of chaotic systems
• Distribution and fluctuation properties of transition probabilities in a system between integrability and chaos
• Statistical properties of high-lying chaotic eigenstates
• A Method for Obtaining Electronic Eigenfunctions and Eigenvalues in Solids with An Application to Sodium

This page was built for publication: Quantization of generic chaotic \(3\)D billiard with smooth boundary. II: Structure of high-lying eigenstates.