8–10 Apr 2024
SMI, Postsparkasse, Georg Coch Platz 2, 1010 Wien
Europe/Vienna timezone

Ab initio description of antiproton-deuteron hydrogenic states

8 Apr 2024, 17:10
35m
3rd floor (SMI, Postsparkasse, Georg Coch Platz 2, 1010 Wien)

3rd floor

SMI, Postsparkasse, Georg Coch Platz 2, 1010 Wien

Presence talk Nuclear and Hadronic Physics with antiprotons and antineutrons

Speaker

Pierre-Yves Duerinck

Description

Low-energy antiprotons are known to be promising tools to probe the nuclear structure [1]. In particular, the measurement of antiprotonic atom decays and nucleon-antinucleon annihilation products is expected to provide reliable data to study the tail of nuclear densities, which has motivated the antiProton Unstable Matter Annihilation (PUMA) project [2] at CERN. Although a qualitative picture of what will happen in the PUMA experiments is known, a fully microscopic treatment of the antiproton-nucleus systems remains to be developed. Our main aim is to solve the few-body Schrodinger equation for the cases accessible by ab initio methods. It is also of paramount importance to test the model-dependence of physical observables relative to the nucleon-nucleon and nucleon-antinucleon interactions input.

Optical potentials are traditionally used to account for the complex annihilation dynamics [3]. In the present work [4], we consider an alternative approach based on a coupled-channel potential, where the annihilation is modelled by the addition of effective meson channels [5]. The model-dependence is investigated by considering the microscopic calculation of the antiproton-deuteron annihilation: the scattering lengths and the resonance energies of the antiprotonic states are computed by solving the Faddeev equations in configuration space [6], and then compared to those obtained with optical models [7].

References
[1] J. Eades and F. J. Hartmann, Rev. Mod. Phys. 71 (1999) 373.
[2] T. Aumann et al., Eur. Phys. J. A 58 (2022) 88.
[3] C. B. Dover, T. Gutsche, M. Maruyama, and A. Faessler, Prog. Part. Nucl. Phys. 29 (1992) 87.
[4] P.-Y. Duerinck, R. Lazauskas, and J. Dohet-Eraly, Phys. Rev. C 108 (2023) 054003.
[5] E. Ydrefors and J. Carbonell, Eur. Phys. J. A 57 (2021) 303.
[6] L. D. Faddeev, Zh. Eksp. Teor. Fiz. 39 (1960) 1459 ; Sov. Phys. JETP 12 (1961) 1014.
[7] R. Lazauskas and J. Carbonell, Phys. Lett. B 820 (2021) 136573 ; P.-Y. Duerinck, R. Lazauskas, and J. Carbonell, ibid. 841 (2023) 137936.

Primary author

Pierre-Yves Duerinck

Co-authors

Prof. Jérémy DOHET-ERALY (Université libre de Bruxelles (ULB)) Rimantas Lazauskas

Presentation materials