Pages that link to "Item:Q1889869"
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The following pages link to Proof of the ergodic hypothesis for typical hard ball systems (Q1889869):
Displaying 19 items.
- Transport processes from mechanics: minimal and simplest models (Q526589) (← links)
- Algebro-geometric methods for hard ball systems (Q945449) (← links)
- Deterministic approach to the kinetic theory of gases (Q963269) (← links)
- Chaos theory yesterday, today and tomorrow (Q963292) (← links)
- Upgrading the local ergodic theorem for planar semi-dispersing billiards (Q970550) (← links)
- On statistical properties of hyperbolic systems with singularities (Q1035829) (← links)
- The ergodicity of a Hamiltonian system of two particles in an external field (Q1181369) (← links)
- Proof of the Boltzmann-Sinai ergodic hypothesis for typical hard disk systems (Q1411979) (← links)
- Conditional proof of the Boltzmann-Sinai ergodic hypothesis (Q2390929) (← links)
- Approximating multi-dimensional Hamiltonian flows by billiards (Q2454806) (← links)
- Lyapunov modes in hard-disk systems (Q2487797) (← links)
- Stability in high dimensional steep repelling potentials (Q2517920) (← links)
- Billiards: A singular perturbation limit of smooth Hamiltonian flows (Q2787795) (← links)
- Stable regimes for hard disks in a channel with twisting walls (Q2787800) (← links)
- Nonergodicity of the motion in three-dimensional steep repelling dispersing potentials (Q3531685) (← links)
- Ergodicity of two hard balls in integrable polygons (Q4652940) (← links)
- Book Review: Chaotic billiards (Q5494748) (← links)
- Stable motions of high energy particles interacting via a repelling potential (Q6564457) (← links)
- Poles of hydrodynamic spectral functions and Einstein-Helfand formulas for transport coefficients (Q6607014) (← links)
