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    Light antiproton-nucleus systems at low energies with the ab initio NCSM/RGM method

    Alireza Dehghani1,*, Guillaume Hupin1, Sofia Quaglioni2, and Petr Navrátil3

    • *Contact author: alireza.dehghani@ijclab.in2p3.fr

    Phys. Rev. C 114, 014613 – Published 10 July, 2026

    DOI: https://doi.org/10.1103/ldr8-xfp1

    Abstract

    The availability of low-energy antiproton beams at the CERN Antiproton Decelerator has renewed interest in using antimatter as a probe of nuclear structure and in forming exotic antiprotonic few-body systems. In this work, we extend the ab initio no-core shell model combined with the resonating group method (NCSM/RGM), which was successfully applied to light-nucleus structure and reactions, to antiproton-nucleus dynamics at low energies. The NCSM/RGM formalism is adapted to antiproton projectiles by removing the requirement of antisymmetrization under exchange of target and projectile constituents, while retaining a fully microscopic description of the nuclear target and the relative motion. We focus on the lightest systems, p¯+d, p¯+H3, and p¯+H3, for which benchmarking against exact solutions of the Schrödinger equation enables stringent validation and helps disentangle methodological uncertainties—e.g., those associated with the choice of configurations included in the NCSM/RGM expansion—so that the dominant residual uncertainty can be attributed to the NN¯ interaction. We compute phase shifts, scattering lengths, cross sections, antiprotonic-atom level shifts and widths, nuclear quasibound energies, and annihilation densities. We find that the hard short-range components of the meson-exchange-based NN¯ interaction lead to slow convergence of the NCSM/RGM kernels expanded in a harmonic-oscillator basis, requiring exceptionally large model spaces and posing significant numerical challenges. We discuss practical strategies to mitigate these limitations and assess the impact of missing closed-channel configurations, which is a significant source of uncertainties in very light systems.

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