A nonlinear theory of the parallel firehose and gyrothermal instabilities in a weakly collisional plasma
M. S. Rosin (UCLA), A. A. Schekochihin (Oxford), F. Rincon (Toulouse),, S. C. Cowley (CCFE)

TL;DR
This paper develops a nonlinear theory for firehose and gyrothermal instabilities in weakly collisional plasmas, revealing how they grow, evolve, and influence plasma transport properties, with implications for galaxy cluster dynamics.
Contribution
It provides the first analytical and numerical nonlinear description of the firehose and gyrothermal instabilities in weakly collisional plasmas, including their spectra and evolution toward marginal stability.
Findings
Magnetic fluctuations grow secularly with a k^{-3} spectrum.
Pressure anisotropy approaches the marginal value -2/β_i.
The gyrothermal instability persists with positive pressure anisotropy, influenced by heat flux.
Abstract
Weakly collisional plasmas dynamically develop pressure anisotropies with respect to the magnetic field. These anisotropies trigger plasma instabilities at scales just above the ion Larmor radius \rho_i and much below the mean free path \lambda_{mfp}. They have growth rates of a fraction of the ion cyclotron frequency - much faster than either the global dynamics or local turbulence. The instabilities dramatically modify the transport properties and, therefore, the macroscopic dynamics of the plasma. Their nonlinear evolution drives pressure anisotropies towards marginal stability, controlled by the plasma beta \beta_i. Here this nonlinear evolution is worked out for the simplest analytically tractable example - the parallel firehose instability. In the nonlinear regime, both analytical theory and the numerical solution predict secular growth of magnetic fluctuations. They develop a…
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