Cem Güçlü İstanbul Technical University Physics Department February 08, 2013Trento Ultra-peripheral collisions and dilepton production at RHIC,

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Presentation transcript:

Cem Güçlü İstanbul Technical University Physics Department February 08, 2013Trento Ultra-peripheral collisions and dilepton production at RHIC, LHC and AFTER

February 08, 2013Trento Particle production from EM Fields * Lepton-pair production * Beam Lifetime (electron capture) * Detector background * Non-perturbative and perturbative approach * Impact parameter dependence * Test of QED at high fields

February 08, 2013Trento Particle production from EM Fields 1.INTRODUCTION 2.FREE LEPTON PAIR PRODUCTION at SPS, RHIC and LHC 3.BOUND FREE LEPTON PAIR PRODUCTION 4. LASER ASSISTED PAIR CREATION IN ION-ION COLLISION 5. CONCLUSION

 Central Collision QCD (Quantum Chromo Dynamics)  Peripheral Collision QED (Quantum Electro Dynamics) b February 08, 2013Trento Particle production from EM Fields

February 08, 2013Trento “ The central and peripheral collisions of relativistic heavy ions may be compared to the case of two potential lovers walking on the same side of the street, but in opposite directions. If they do not care, they collide frontally... It could be a good opportunity for the beginning of strong interactions between them....On the other hand, if they pass far from from each other, they can still exchange glances ( just electromagnetic interactions!), which can even lead to their excitation....the effects of these peripheral collisions are sometimes more interesting than violent frontal ones. “ G. Baur and C.A. Bertulani Physics Reports 163, 299, (1989)

February 08, 2013Trento Collisions of Heavy Ions E E Range of strong nuclear force: ~1-2 fm ⇒ The interaction must be mediated by the electromagnetic field.

February 08, 2013Trento Collision Parameters :

February 08, 2013Trento Relativistic Colliders x x x x x10 5 SPS RHIC LHC

Energy diagram of the single-particle Dirac equation and basic atomic processes which occur in ion-atom collisons February 08, 2013Trento

February 08, 2013Trento Dirac wave-function of electrons/positrons Electromagnetic vector potential Electromagnetic field tensor QED Lagrangian Semiclassical coupling of electrons to the electromagnetic field

February 08, 2013Trento The four-vector potential in the rest frame of a charge point Z, centered at the coordinates ( 0, b/2, 0 ) b

İn momentum space: February 08, 2013Trento

February 08, 2013Trento Lorentz transform this potential to the moving frame:

February 08, 2013Trento Equation of motion: 1. We construct a semiclassical action in terms of a time-dependent many electron state 2. We assume that the initial state vector corresponds to a single Slater determinant |0> Single particle and anti-particle states

February 08, 2013Trento 3. We assume the dynamics governing the time evolution of the states is unitery: Therefore, the equation of motion can be cast into the form

February 08, 2013Trento With the above assumptions, all orders processes can be obtained. In particular, those solutions which are perturbative in potential can ve expressed as the series Where in above equation, the lowest-order terms is simply

February 08, 2013Trento time Ion 1 Ion 2 Emits photon Pair Production Second-order Feynman diagram

February 08, 2013 Trento Direct and exchange diagrams :

February 08, 2013 Trento Total Cross Section of free pair production

February 08, 2013 Trento Scalar part of EM Fields in momentum space of moving heavy ions

February 08, 2013Trento

Free electron-positron pair production February 08, 2013Trento SPS, γ=10, Au + Au, σ=140 barn RHIC, γ=100, Au + Au, σ=36 kbarn LHC, γ=3400, Pb + Pb, σ=227 kbarn

February 08, 2013Trento Two Photon Method : Equivalent Photon Method: M. C. Güçlü, Nucl. Phys. A, Vol. 668, (2000)

February 08, 2013Trento

February 08, 2013Trento

February 08, 2013Trento

February 08, 2013Trento Experiments at CERN Super Proton Synchroton SPS Vane CR at al. Phys. Rev. A 50:2313 (1994).

February 08, 2013Trento Energy = 200 A GeV at fixed target frame Measured Cross Section for 1-17 MeV /c positron yield with 25% error for 1-17 MeV /c positron For all positron momenta Vane CR at al. Phys. Rev. A 50:2313 (1994).

February 08, 2013Trento

February 08, 2013Trento What about experiments at SOLENOIDAL TRACKER ( STAR ) ? RHIC: Relativistic Heavy Ion Collider Energy =100 GeV/nucleon Au + Au collisions Circumference = 2.4 miles

February 08, 2013Trento Nuclear disassociation (Giant Dipole Resonance) Particle production from EM Fields Electron-positron pair production (on the left) with a mutual Coulomb excitation (on the right) being mainly giant dipole resonance (GDR). These two processes are independent of each other.

February 08, 2013Trento Cross Section of electron-positron pairs accompanied by nuclear dissociation Giant Dipole Resonance

February 08, 2013Trento No hadronic probability, computed with Woods-Saxon nuclear form factor

February 08, 2013Trento Probability of mutual Coulomb nuclear excitation with breakup as a function of impact parameter G. Baur at al. Nuclear Physics A 729 (2003)

Electron Capture Process In the bound-free pair-production, the electron is captured by one of the colliding ions and leads to the loss of the (one electron) ion from the beam. February 08, 2013Trento

February 08, 2013Trento Particle production from EM Fields Bound-free electron – positron pair production)

Distorted wave-function for the captured-electron February 08, 2013Trento

Positron Wave-Function February 08, 2013Trento is the distortion (correction term) due to the large charge of the ion.

RESULTS February 08, 2013Trento TABLE I: Bound-free pair production cross sections (in barn) for selected collision systems and cross sections as accessible at RHIC and LHC collider facilities.

FIG. 2: BFPP cross sections for two different systems as functions of the nuclear charge Z. February 08, 2013 Trento 41

FIG. 3: BFPP cross sections for two different systems (Au+Au-dashed line and Pb+Pb-solid line) as functions of the February 08, 2013Trento

FIG. 4: The differential cross section as function of the transverse momentum of the produced positrons. February 08, 2013Trento

FIG. 5: The differential cross section as function of the longitudinal momentum of the produced positrons. February 08, 2013Trento

FIG. 6: The differential cross section as function of the energy of the produced positrons. February 08, 2013Trento

February 08, 2013Trento Rapidity: Invariant mass: Transverse momentum : Kinematic restrictions at STAR experiment Adams J. At al. Phys. Rev. A 63: (2004)

February 08, 2013Trento Results:

February 08, 2013Trento LASER ASSISTED PAIR CREATION IN ION-ION COLLISION nonlinear Bethe-Heitler process lab frame: ħ ω ≈ 100 eV, E ≈ 10^12 V/cm rest frame: ħ ω ' and E' enhanced by 2γ Carsten Müller

February 08, 2013Trento LASER ASSISTED PAIR CREATION IN ION-ION COLLISION We aim to combine the pair creation in ion-ion collisions with the pair creation in strong laser fields by investigating pair creation in ion-ion collisions occuring in the presence of an intense laser field. A lepton pair is produced in the Coulomb fields of the heavy-ions ( Z ) with the simultaneous absorption of N photons from the background laser field.

February 08, 2013Trento 50 CONCLUSIONS: 1. We have obtained free-free and bound-free electron-positron pair production cross section by using the semi-classical two photon method. 2. We have also obtained cross sections as a function of rapidity, transverse momentum and longitudinal momentum of produced positrons. 3. We can repeat the similar calculation for the FAIR energies. 4. Can we use this method to calculate the production of other particles such as mesons, heavy leptons, may be Higgs particles ? 5. Ultra-peripheral collisions in a fixed-target mode (AFTER).

REFERENCES: 1)C.A. Bertulani and G. Baur, Phys. Rep. 163, 299 (1988). 2)A.J. Baltz, M.J. Rhoades-Brown and J. Weneser, Phys. Rev. A 50, 4842 (1994). 3)C.A. Bertulani and D. Dolci, Nucl. Phys. A 683, 635(2001). 4)J. Eichler and W.E. Meyerhof, Relativistic Atomic Collisions (Academic Press, California, 1995). 5)H. Meier, Z. Halabuka, K. Hencken, D. Trautmann and G. Baur, Phys. Rev. A 63, (2001). 6)Şengül, M. Y., Güçlü, M. C., and Fritzsche, S., 2009, Phys. Rev. A 80, )K. Hencken, G. Baur, D. Trautmann, Phys. Rev. C 69, (2004). 8)M.C. Güçlü, M.Y. Şengül, Progress in Part. and Nucl. Phys. 59, 383 (2007). 9)Şengul, M. Y., and Güçlü, M. C., 2011, Phys. Rev. C,83, )C. Müller, A. B. Voitkiv and N. Grün, Phys. Rev. A 67, (2003). February 08, 2013Trento