PaperPanorama

Nuclear Theory·nucl-th

Monday·December 15, 2025

10 papers6 primary·4 cross-listed

  1. 07

    Structure and Formation of the Deeply Bound atoms

    Nobuhide Miyazaki🇯🇵 · Junko Yamagata-Sekihara🇯🇵 · Satoru Hirenzaki🇯🇵

    We study theoretically the structure and formation of the deeply bound atoms. We find that the widths of the atomic states are narrower than the level spacing even for deeply bound states so that the well-isolated deeply bound atoms are expected to exist. We also find the -nuclear states with huge widths. For the observation of the deep -atomic states, we investigate theoretically the reactions for C, O, and P target nuclei. We find that the momentum transfer of the reaction is small and the formation of the -atomic states can be observed as the discrete peak structures in the spectrum. We conclude that the reactions are very much suited for the atom formation and the spectra of the reaction are expected to provide new valuable information on the atoms and -nucleus interaction.

    hep-phnucl-thPTEP(2026)·0 citations
  2. 08

    An anlaysis on within resonance chiral theory

    Yi-Hao Zhang🇨🇳 · Shao-Zhou Jiang🇨🇳 · Ling-Yun Dai🇨🇳

    In this study, we analyze the first measurement of the electron-positron invariant mass spectrum in by BESIII, using the framework of resonance chiral theory. Our results indicate that both strong interaction and electromagnetic transition are essential to accurately describe the data. We obtain the transition form factor for and the corresponding decay branching ratios for . The decay process is also examined. It is found that is dominated by the strong interaction, while the other two channels, and , arise primarily from electromagnetic transitions.

    hep-phnucl-thEPJC(2026)·3 citations
  3. 09

    Lindblad-driven recombination of the X(3872) tetraquark

    Néstor Armesto🇪🇸 · Miguel Ángel Escobedo🇪🇸 · Elena G. Ferreiro🇪🇸 · Víctor López-Pardo🇪🇸

    The internal structure of the exotic meson X(3872) remains an open question. We investigate its production in heavy-ion collisions under the hypothesis that it is a compact tetraquark. To this end, we derive a coalescence model from the Lindblad equation, assuming that unbound heavy quarks are thermalized within the quark-gluon plasma and that the adiabatic approximation holds. Using this model, we predict the nuclear modification factor of the X(3872) at LHC energies, with proton-proton baseline cross sections estimated from available experimental data. We also consider the effect of simplifying assumptions on the model, and a complementary approach based on chemical equilibration. Our results indicate that recombination is the dominant production mechanism for a tetraquark X(3872). It leads to a significant yield enhancement in heavy-ion collisions, suggesting that the nuclear modification factor is a powerful observable for probing the exotic nature of this state

    hep-phnucl-th0 citations
  4. 10

    HPRMAT: A high-performance R-matrix solver with GPU acceleration for coupled-channel problems in nuclear physics

    Jin Lei

    I present HPRMAT, a high-performance solver library for the linear systems arising in R-matrix coupled-channel scattering calculations in nuclear physics. Designed as a drop-in replacement for the linear algebra routines in existing R-matrix codes, HPRMAT employs direct linear equation solving with optimized libraries instead of traditional matrix inversion, achieving significant performance improvements. The package provides four solver backends: (1) double-precision LU factorization, (2) mixed-precision arithmetic with iterative refinement, (3) a Woodbury formula approach exploiting the kinetic-coupling matrix structure, and (4) GPU acceleration. Benchmark calculations demonstrate that the GPU solver achieves up to 9 speedup over optimized CPU direct solvers, and 18 over legacy inversion-based codes, for large matrices (). The mixed-precision strategy is particularly effective on consumer GPUs (e.g., NVIDIA RTX 3090/4090), where single-precision throughput exceeds double-precision by a factor of 64:1; by performing factorization in single precision with iterative refinement, HPRMAT overcomes the poor FP64 performance of consumer hardware while maintaining double-precision accuracy. This makes large-scale CDCC and coupled-channel calculations accessible to researchers using standard desktop workstations, without requiring expensive data-center GPUs. CPU-only solvers provide 5--7 speedup through optimized libraries and algorithmic improvements. All solvers maintain physics accuracy with relative errors below in cross-section calculations, validated against Descouvemont's reference code (Comput.\ Phys.\ Commun.\ 200, 199--219 (2016)). HPRMAT provides interfaces for Fortran, C, Python, and Julia.

    physics.comp-phnucl-th0 citations

Affiliations

first authorsco-authorsvia INSPIRE