Nonlinear waves in magnetized quark matter and the reduced Ostrovsky equation
arXiv:1802.01984 · doi:10.1016/j.cnsns.2018.06.027
Abstract
We study nonlinear waves in a nonrelativistic ideal and cold quark gluon plasma immersed in a strong uniform magnetic field. In the context of nonrelativistic hydrodynamics with an external magnetic field we derive a nonlinear wave equation for baryon density perturbations, which can be written as a reduced Ostrovsky equation. We find analytical solutions and identify the effects of the magnetic field.
arXiv commentAccepted 27 June 2018, Available online 28 June 2018
References in corpus (14)
- The effects of topological charge change in heavy ion collisions: "Event by event P and CP violation"
- Challenges in QCD matter physics - The Compressed Baryonic Matter experiment at FAIR
- Properties of hot and dense matter from relativistic heavy ion collisions
- On Dispersive and Classical Shock Waves in Bose-Einstein Condensates and Gas Dynamics
- Gluon condensates in a cold quark gluon plasma
- Turbulence in collisionless plasmas: statistical analysis from numerical simulations with pressure anisotropy
- Multi-fluid approach to high-frequency waves in plasmas: I. Small-amplitude regime in fully ionized medium
- Hydrodynamic fluctuations near a critical endpoint and Hanbury Brown-Twiss interferometry
- Kadomtsev-Petviashvili equation in Relativistic Fluid Dynamics
- Compact stars with strongly coupled quark matter in a strong magnetic field
- Stable solitary waves in Super dense plasmas at external magnetic fields
- Waves in magnetized quark matter
- Magnetohydrodynamic equations for cold quark gluon plasmas: Multi fluidity and Solitary wave stability
- EoS's of different phases of dense quark matter