One-particle and few-particle billiards
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Publication:3529658
DOI10.1063/1.2147740zbMath1144.37365arXivnlin/0508037OpenAlexW1971425252WikidataQ51231775 ScholiaQ51231775MaRDI QIDQ3529658
Steven Lansel, Mason A. Porter, Leonid A. Bunimovich
Publication date: 14 October 2008
Published in: Chaos: An Interdisciplinary Journal of Nonlinear Science (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/nlin/0508037
Related Items (6)
Two-particle circular billiards versus randomly perturbed one-particle circular billiards ⋮ Survival probability for open spherical billiards ⋮ Tilted-hat mushroom billiards: web-like hierarchical mixed phase space ⋮ Chaotic dynamics of the elliptical stadium billiard in the full parameter space ⋮ Chaotic properties of the truncated elliptical billiards ⋮ Diffusion and escape from polygonal channels: extreme values and geometric effects
Cites Work
- Numerical study of billiard motion in an annulus bounded by non-concentric circles
- Bernoulli elliptical stadia
- Billiards correlation functions
- Chaotic-dynamics of a free particle interacting linearly with a harmonic oscillator
- Stickiness in mushroom billiards
- PROOF OF A THEOREM OF A. N. KOLMOGOROV ON THE INVARIANCE OF QUASI-PERIODIC MOTIONS UNDER SMALL PERTURBATIONS OF THE HAMILTONIAN
- SMALL DENOMINATORS AND PROBLEMS OF STABILITY OF MOTION IN CLASSICAL AND CELESTIAL MECHANICS
- SOME SMOOTH ERGODIC SYSTEMS
- Differentiable dynamical systems
- Dynamical systems with elastic reflections
- Mushrooms and other billiards with divided phase space
- Kinematics, equilibrium, and shape in Hamiltonian systems: The “LAB” effect
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