The Effect of Nonlinear Landau Damping on Ultrarelativistic Beam Plasma Instabilities
Philip Chang (1), Avery E. Broderick (2,3), Christoph Pfrommer (4),, Ewald Puchwein (5), Astrid Lamberts (1), Mohamad Shalaby (2,3,6) ((1), University of Wisconsin-Milwaukee, (2) Perimeter Institute for Theoretical, Physics, (3) University of Waterloo

TL;DR
This study demonstrates through numerical calculations that nonlinear Landau damping does not significantly suppress the oblique plasma instability, confirming it as the main cooling mechanism for ultrarelativistic pair beams in intergalactic space.
Contribution
The paper provides detailed numerical analysis showing that nonlinear Landau damping is insufficient to suppress the oblique instability, reaffirming its dominance in beam cooling.
Findings
Effective damping rate is 8×10⁻⁴ of the linear growth rate.
Wave energy grows to approximate equipartition with the beam.
Oblique instability remains the primary cooling mechanism.
Abstract
Very-high energy gamma-rays from extragalactic sources pair-produce off of the extragalactic background light, yielding an electron-positron pair beam. This pair beam is unstable to various plasma instabilities, especially the "oblique" instability, which can be the dominant cooling mechanism for the beam. However, recently, it has been claimed that nonlinear Landau damping renders it physically irrelevant by reducing the effective damping rate to a low level. Here, we show with numerical calculations that the effective damping rate is of the growth rate of the linear instability, which is sufficient for the "oblique" instability to be the dominant cooling mechanism of these pair beams. In particular, we show that previous estimates of this rate ignored the exponential cutoff in the scattering amplitude at large wavenumber and assumed that the damping of scattered…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
