GAUGE/GRAVITY, THERMALISATION AND ENERGY LOSS Why, when and how do we use gravity? Wilke van der Schee Supervisors: Gleb Arutyunov, Thomas Peitzmann, Koenraad.

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Presentation transcript:

GAUGE/GRAVITY, THERMALISATION AND ENERGY LOSS Why, when and how do we use gravity? Wilke van der Schee Supervisors: Gleb Arutyunov, Thomas Peitzmann, Koenraad Schalm and Raimond Snellings Heavy Quark Production in Heavy-Ion Collisions, Utrecht November 17, 2012 Work with Michał Heller, David Mateos, Michał Spalinski, Diego Trancanelli and Miquel Triana References: (PRL 108) and Reviews: (Paul Chesler) and (Jorge Casalderrey-Solana et al)

Outline  Motivation: using gravity for strong coupling  Thermalisation by black hole formation/radial flow  Drag force on a quark (time permitting)  Message: gravity is a model which works well in some cases 2/17

Large N gauge theories  At strong coupling we can get GR G. ’t Hooft, A planar diagram theory for strong interactions (1974) Planar limit: fixed 3/17

When does gravity work? 4/17  If theory is at strong coupling  Asymptotic freedom is very hard  If N c can be regarded as large (usually fine)  If QCD can be approximated by  Susy is broken at finite temperature  Can add quarks, but usually

How do we use graviy? 5/17  Choose simple metric (homogeneous)  Take initial state (or source)  Evolve Einstein equations numerically  Look at anisotropy  System relaxes to hydro P.M. Chesler and L.G. Yaffe, Horizon formation and far-from-equilibrium isotropization in supersymmetric Yang-Mills plasma (2008)

Bouncing off the boundary 6/17

What does gravity say? 7/17  Fast thermalisation  Studied over 2000 states (homogeneous+boost-invariant)  Small viscosity  Large energy loss (beyond hydro)  Hydro effects: Mach cone, Cherenkov radiation

Radial flow 8/17  Calculation incorporating longitudinal and radial expansion  Numerical scheme very similar to colliding shock-waves:  Assume boost-invariance on collision axis  Assume rotational symmetry (central collision)   2+1D nested Einstein equations in AdS P.M. Chesler and L.G. Yaffe, Holography and colliding gravitational shock waves in asymptotically AdS 5 spacetime (2010)

Radial flow – initial conditions 9/17  Two scales: T and size nucleus  Energy density is from Glauber model (~Gaussian)  No momentum flow (start at  ~ 0.1fm/c)  Scale solution such that  Metric functions ~ vacuum AdS (can try other things!) H. Niemi, G.S. Denicol, P. Huovinen, E. Molnár and D.H. Rischke, Influence of the shear viscosity of the quark-gluon plasma on elliptic flow (2011)

Radial flow – results 10/17

Radial flow - acceleration 11/17  Velocity increases rapidly:  Fluctuation spreads out, nucleus keeps accelerating

Radial flow - hydrodynamics 12/17  Thermalisation is quick, but viscosity contributes

Radial flow - discussion 13/17  Gives AdS/CFT comparison to i.e. Vredevoogd and Pratt:  Initial condition is slightly ad-hoc, need more physics?  Input welcome J. Vredevoogd, S. Pratt, Universal Flow in the First Stage of Relativistic Heavy Ion Collisions (2008)

Drag force 14/17  Classical string  Does not include back reaction:  Picture: Fig: P. Chesler, Gauge/gravity duality and jets in strongly coupled plasma (2009)

Drag force – results 15/17  Simple formula (equilibrium):  Also studied  Light/heavy quarks: light quarks lose energy later  Far-from-equilibrium (quite the same) Fig: P. Chesler, Gauge/gravity duality and jets in strongly coupled plasma (2009) P. Chesler, M. Lekaveckas, K. Rajagopal, Far-from-equilibrium heavy quark energy loss at strong coupling (2012)

Can we do better? 16/17  Use string theory:  Include different D-branes  Use different compactifications (10  5 dimensions)  Include quantum-corrections (1/N c corrections)  Include string loops (hard, 1/ corrections)  Include extra fields (scalars, vectors etc)  Conserved charges (like Baryon number)  Running coupling (but stays strong!)  Holographic superconductors

Conclusion 17/17  Can study many strong coupling  Thermalisation, viscosity, drag force  Radial flow, fluctuations, elliptic flow  More fundamental problems:  How strong is the coupling?  N seems to be large here…  Influence of SUSY?  Maybe add U(1) or dilaton?  Message: gravity is a model which works well in some cases