The γ∗γ∗→ ηc (1S; 2S) transition form factor from quarkonium wave functions

Izabela Babiarz, Victor P. Goncalves, Roman Pasechnik, Wolfgang Schä Fer, Antoni Szczurek

    Forskningsoutput: Kapitel i bok/rapport/Conference proceedingKonferenspaper i proceedingPeer review

    Sammanfattning

    We discuss γ ∗γ ∗→ ηc(1S) ; ηc (2S) transition form factor for both virtual photons. The general formula is given. We use difierent models for the cc̄ wave function obtained from the solution of the Schrödinger equation for diffierent cc̄ potentials: harmonic oscillator, Cornell, logarithmic, power-law, Coulomb and Buchmüller{Tye. We showed some examples of wave functions in the Light Front representation as well as in the rest frame of cc̄. We compare our results to the BaBar experimental data for ηc(1S), with one real and one virtual photon, and to the values collected by the Particle Data Group for the form factor F(0; 0), decay width τγ γ and decay constant fηc . We also consider the non-relativistic limit for F(0; 0) with the wave function evaluated at the origin R(0).

    Originalspråkengelska
    Titel på värdpublikationPHOTON 2019 - International Conference on the Structure and the Interactions of the Photon
    RedaktörerGennaro Corcella, Erika De Lucia, Pasquale Di Nezza, Paola Gianotti, Giulia Pancheri
    FörlagIstituto Nazionale di Fisica Nucleare
    Sidor95-100
    Antal sidor6
    ISBN (elektroniskt)9788886409704
    StatusPublished - 2019
    Evenemang2019 International Conference on the Structure and the Interactions of the Photon, PHOTON 2019, Satellite Workshop on Photon Physics and Simulation at Hadron Colliders - Frascati, Italien
    Varaktighet: 2019 juni 32019 juni 7

    Publikationsserier

    NamnFrascati Physics Series
    Volym69
    ISSN (tryckt)1122-5157

    Konferens

    Konferens2019 International Conference on the Structure and the Interactions of the Photon, PHOTON 2019, Satellite Workshop on Photon Physics and Simulation at Hadron Colliders
    Land/TerritoriumItalien
    OrtFrascati
    Period2019/06/032019/06/07

    Ämnesklassifikation (UKÄ)

    • Matematisk analys

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