Open charm at RHIC and LHC 1 Open charm at RHIC and LHC J. Aichelin in collaboration with M. Bluhm, P.B. Gossiaux, T. Gousset, (A.Peshier) Why heavy quarks

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Collisional Energy Loss 3 Collisional energy loss in elementary coll is determined by the elementary elastic scattering cross sections. Q+q -> Q+q : Neither g 2 = 4  α(t) nor κ m D 2 = are well determined Literature: α(t) =is taken as constant or as α(2πT) m Dself 2 (T) = (1+n f /6) 4πa s ( m Dself 2 ) xT 2 (hep-ph/ ) But which κ is appropriate? κ =1 and α =.3:large K-factors are necessary to describe data Is there a way to get a handle on α and κ ? Elastic heavy quark – q(g) collisions

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open charm at RHIC and LHC 1 Open charm at RHIC and LHC J. Aichelin in collaboration with M. Bluhm, P.B. Gossiaux, T. Gousset, (A.Peshier) Why heavy quarks are interesting? Interaction of heavy quarks with the plasma - collisional - radiative - Landau Pomeranschuk Migdal (LPM) effect Results for RHIC and LHC Introduction 2 What makes heavy quarks (mesons) so interesting? - produced in hard collisions (initial distribution: FONLL) - no equilibrium with plasma particles (information about the early state of the plasma) - not very sensitive to the hadronisation process Ideal probe to study properties of the QGP during its expansion Caveat: two major ingredients: expansion of the plasma and elementary cross section (c(b)+q(g) ->c(b)+q(g)) difficult to separate ( arXiv: ) Collisional Energy Loss 3 Collisional energy loss in elementary coll is determined by the elementary elastic scattering cross sections. Q+q -> Q+q : Neither g 2 = 4 (t) nor m D 2 = are well determined Literature: (t) =is taken as constant or as (2T) m Dself 2 (T) = (1+n f /6) 4a s ( m Dself 2 ) xT 2 (hep-ph/ ) But which is appropriate? =1 and =.3:large K-factors are necessary to describe data Is there a way to get a handle on and ? Elastic heavy quark q(g) collisions Collisional Energy Loss 4 Loops are formed Loops are formed If t is small ( Gunion Bertsch from light q Emission from heavy q Emission from g M SQCD in light cone gauge Landau Pomeranschuck Migdal effect 10 reduces energy loss by gluon radiation Heavy quark radiates gluons gluon needs time to be formed Collisions during the formation time do not lead to emission of a second gluon Coherent g scattering with N plasma part. during form. time leads to the emission of one gluon ( not N as Bethe Heitler) Landau Pomeranschuk Migdal Effekt (LPM) LPM 11 Formation time (Arnold (hep-ph/ ) g g q t for energetic particles momentum conserved (energy conservation (BDMPS) similar) using Formation time: increases by subsequent gq,gg coll LPM 12 single multiple scatt. single Multiple collision single collision =/E HQ At intermediate gluon energies formation time is determined by multiple scattering single scattering multiple scattering Landau Pomeranchuck Migdal Effect For x>x cr =m g /M, gluons radiated from heavy quarks are resolved in less time then those from light quarks and gluons => radiation process less affected by coherence effects. For xx cr =m g /M, gluons radiated from heavy quarks are resolved in less time then those from light quarks and gluons => radiation process less affected by coherence effects. For x most of single particle obs. do not elucidate the enigma collective variables Jets heavy mesons (containing a c or b quark and which do not come to equilibrium)