On the convergence of the hydrodynamics of rotating plasmas

ORAL

Abstract

In this presentation I will report on novel theoretical methods demonstrating the effectiveness of hydrodynamics in rotating systems. Recently developed techniques making use of complex analysis and the mathematical theory of plane curves allow one to derive the radius of convergence of the linearized hydrodynamic series. Utilizing these techniques I will show how the convergence of the hydrodynamic series of a particular, strongly coupled, rotating plasma can be expressed in terms of non-rotating quantities.

*This work was supported, in part, by the U. S.Department of Energy grant DE-SC-0012447

Publication: From early time quantum chaos to universal convergent hydrodynamics in spinning plasma. Manuscript in progress.

Presenters

  • Casey C Cartwright

    • University of Alabama

Authors

  • Casey C Cartwright

    • University of Alabama
  • Matthias Kaminski

    • University of Alabama
  • Markus Garbiso Amano

    • University of Alabama
  • Jorge Noronha

    • University of Illinois at Urbana-Champaign
  • Enrico Speranza

    • University of Illinois at Urbana-Champaign