Recent Nuclear Theory Activities at the KFKI RMKI Tradition & Names Grops & Topics Example Statistics Talk by T.S.Biró at the NUPECC Meeting, Budapest,

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Presentation transcript:

Recent Nuclear Theory Activities at the KFKI RMKI Tradition & Names Grops & Topics Example Statistics Talk by T.S.Biró at the NUPECC Meeting, Budapest, Oct. 07,

Tradition and Names Topical spectrum: nuclear, particle, gravity, math in close connection Kuti, Hasenfratz, Montvay, Polónyi, Szlachányi: lattice QCD, QGP Lukács, Montvay, Zimányi: QGP, hydro, thermo Zimányi, Bencze, Révai, Doleschall: quantum nuclear Zimányi School: Csernai, Biró, Lévai, Csörgő: QGP, HBT, SQM, HI, pQCD, ALCOR Lovas School: Polónyi, Wolf: effective field theory in nuclear phyics 2

Groups and Topics Thermodynamics: Biró, Ván, Molnár, Ürmössy – Fundamental questions: relativity, dissipation, stability, causality, – Non-extensive systems: hadronization, spectra, fluctuating environment (superstatistics MCarlo) – Phenomenological models: quark coalescence, QGP, jet and parton statistics, spectra – The origin of temperature: Unruh, Hawking, Bekenstein, Jackson…  example 3

Groups and Topics Hydrodynamics: Csernai, Csörgő, (Csanád), Nagy, Vértesi – Computer solutions – Analytic solutions – Eta mass / chiral symmetry restoration – Pion laser – close connection to: PHENIX, TOTEM 4

Groups and Topics Hydrodynamics: Lévai, Barnaföldi, Kalmár, Pochybova, Hamar, … – pQCD caluclation, jets, partons – Fragmentation vs recombination, ALCOR – Numerical simulation of plasma and strong fields – Jet identification software – Close connection to: ALICE 5

Groups and Topics Hadrodynamics: Wolf, Zetenyi, Kovacs, … – Effective field theory models – Resonances in dense hadronic matter – Photon and dilepton production  example – Elementary classical problems with fields – Close connection to: FAIR 6

Example: Thermal looking spectra from classical fields Recent work by Biro [RMKI], Schram [Debrecen], Gyulassy [RMKI and Columbia] – Semiclassical bremsstrahlung – Point charge with constant acceleration – Analytically solvable non-constant acceleration – Generalization to the radiation of massive particles – PHENIX pp data on gamma spectra – Connection to Unruh, Hawking, Bekenstein… 7

Soft classical bremsstrahlung 8

Transverse flow interpretation ? Mathematica knows: ( I derived it using Feynman variables ) Alike Jüttner distributions integrated over the flow rapidity… 9

The reverse problem Photon spectrum  amplitude Amplitude  Fourier component Phase  velocity Velocity  rapidity Rapidity  acceleration Acceleration  Path x ( t ) 10

Analytic results 11

12

13

Bessel-K compendium 3  1 : expand Dirac delta as Fourier integral, 3  2 : rewrite integral over difference and the sum bx = x1 + x2 14

Dilepton production in heavy-ion collisions HADES GSI ● measure electron-positron pair spectra in heavy-ion and elementary collisions Dileptons (electron-positron pairs) do not participate in strong interaction → they leave the dense phase unchanged Neutral vector mesons (ρ 0, ω) decay directly to e + e - → their spectral function can be studied on the dilepton spectrum

16 Calculation of dilepton spectra Boltzmann-Uhling-Uhlenbeck (BUU) type transport model ● solve a Boltzmann-like equation using test particles ● dilepton sources: - Bremsstrahlung, NN → NNe + e - - vectormeson decays, e.g. ρ → e + e - - Dalitz-decays of baryon resonances, R → Ne + e - mesons, e.g. η → γe + e - ● take into account the modification of particle properties in the medium → the particle mass can change during propagation Off-shell transport H W Barz, B Kämpfer, Gy Wolf, M Zétényi, Open Nucl. & Part. Phys. Journal 3 (2010) 1.

17 Vector meson spectral functions in the medium Change of test particle mass during propagation (ρ meson; C+C, 2 A GeV) ● different prescriptions for the in-medium ● ρ mass shift ● different prescriptions for the lifetime, τ ● red circle: ρ meson absorbed, or decaying

18 Resulting di-electron spectra Comparison to experimental data Significance of in-medium effects black curve: vacuum spectral function violet curve: in-medium spectral function

Statistics Researchers: age distribution, qualifications Support: basic vs project Publication: journals and impacts Visibility: citations, invitations, teaching, public appearences, awards and honors Committee work: MTA, OTKA, RMKI TT and directorship, EPJ SAC, NUPECC, EPJA Organization: HCBM 2010, Zimanyi School, IAC memberships in SigmaPhi, SQM, QM… 19

Distribution of scientific degrees

Distribution of WoS topics articles 519 categories

Publication activity 22

Citations 23

24