Producing suprathermal tails in the stationary velocity distribution
arXiv:1903.02312 · doi:10.1016/j.physa.2019.122179
Abstract
We revisit effective scenarios for the origin of heavy tails in stationary velocity distributions. A first analysis combines localization with diffusive acceleration. That gets realized in space plasmas to find the so-called kappa-distributions having power-law decay at high speeds. There, localization at high energy already takes place for the reversible dynamics but becomes effective by an active diffusion in velocity space. A model for vibrating granular gases and giving rise to stretched exponential tails is also briefly discussed, where negative friction is the energizer. In all cases, the resulting nonMaxwellian velocity distributions are frenetically caused by the dependence on the speed of kinetic parameters.
References in corpus (20)
- Kappa distributions: theory and applications in space plasmas
- Brownian Particles far from Equilibrium
- Moment inequalities and high-energy tails for the Boltzmann equations with inelastic interactions
- The Formation of Kappa-Distribution Accelerated Electron Populations in Solar Flares
- Scaling Solutions of Inelastic Boltzmann Equations with Over-populated High Energy Tails
- Formation of Power-law Energy Spectra in Space Plasmas by Stochastic Acceleration due to Whistler-Mode Waves
- Influence of correlations on the velocity statistics of scalar granular gases
- Active processes in one dimension
- Laboratory Space Physics: Investigating the Physics of Space Plasmas in the Laboratory
- On the second fluctuation--dissipation theorem for nonequilibrium baths
- Dynamical Glass and Ergodization Times in Classical Josephson Junction Chains
- Friction and noise for a probe in a nonequilibrium fluid
- Classical motion in force fields with short range correlations
- Power-law velocity distributions in granular gases
- Velocity Distribution of Driven Inelastic One-component Maxwell gas
- A consistent approach for the treatment of Fermi acceleration in time-dependent billiards
- Velocity-Dependent Friction and Diffusion for Grains in Neutral Gases, Dusty Plasmas and Active Systems
- Energy Dissipation in Hamiltonian Chains of Rotators
- Driven inelastic Maxwell gases
- New corner stones in dissipative granular gases