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  CRC-TR 211 Logo        Transport and Magnetohydrodynamics Meeting

Venue: PHYS 02.116 and via Zoom
Time: Thursday, October 15, 2:15pm
Contact: hees@itp.uni-frankfurt.de


Lessons on the general form of hydrodynamic attractors from cold atoms and classical Yang-Mills theory

Clemens Werthmann (Ghent University)

In certain systems, complex far-from-equilibrium dynamics in a wide range of time evolution trajectories quickly lose memory of their initial conditions and make way to universal phenomena that simplify the system's state. A prominent example is the hydrodynamic attractor, which appears in the Bjorken flow model of early time dynamics in heavy ion collisions. In this talk, I will first briefly review what is known about the hydrodynamic attractor in Bjorken flow and then discuss how expectations from this simple case are broken in two newly discovered examples of attractors.

The attractor in ultracold atomic gases is a promising avenue for a direct experimental detection of attractor behaviour. It is in many ways distinct from the heavy ion case, proving that the phenomenon extends to many more systems than the original formulation may indicate. However, in strongly driven systems heating will obscure a collapse onto a universal curve in single observables. The behaviour must instead be diagnosed via a method that considers dimensional reduction in the full state space.

The earliest times of heavy ion collision features high gluon occupations, which may be described as classical fields. This motivates a study of hydrodynamic attractor behaviour in classical Yang-Mills theory with Bjorken-like symmetries. A major difference to other dynamical descriptions in which the behaviour has been diagnosed is the fact that this theory does not hydrodynamize. Indeed, it features only expansion driven, but no interaction driven memory loss. Even more strikingly, some of the lost memory is recovered again while expansion still dominates the dynamics.

The talk will be live-streamed (but not recorded) via Zoom under
https://uni-frankfurt.zoom.us/j/2848286010?pwd=VmtCY1RCc1hpVStKd0RibFBpc1IzZz09

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