Systematic study on the role of various higher-order processes in the breakup of weakly-bound projectiles

Abstract

The virtual photon theory (VPT), which is based on first-order Coulomb dissociation restricted to the electric dipole (E1), has been successfully used to explain the breakup data for several cases. Our aim is to study the role of various higher-order processes that are ignored in the VPT, such as the nuclear breakup, interference between nuclear and Coulomb amplitudes, and multistep breakup processes mainly due to strong continuum-continuum couplings in the breakup of two-body projectiles on a heavy target at both intermediate and higher incident energies. For the purpose of numerical calculations, we employed eikonal version of three-body continuum-discretized coupled-channels (CDCC) reaction model. Our results for the breakup of 11Be and 17F on 208Pb target at 100, 250, and 520 MeV/A, show the importance of nuclear breakup contribution, and its significant role in the multistep processes. The multistep effect on Coulomb breakup for core-neutron projectile was found to be negligible, whereas it was important for core-proton projectile. Coulomb-nuclear interference (CNI) effect was also found to be non-negligible. Qantitatively, the multistep effects due to the nuclear breakup was found to depend on the incident energy through the energy dependence of the core-target and nucleon-target nuclear potentials. The nuclear breakup component, the CNI effect, and the multistep breakup processes are all found to be non-negligible; hence, the assumptions adopted in the VPT for the accurate description of breakup cross sections are not valid.

Detailed study of the eikonal reaction theory for the breakup of one-neutron halo nuclei

“…Various studies have shown the significant role played by dynamical effects in both Coulomb-and nuclear-dominated breakup reactions and how they can affect the analysis of the data for both nuclear-structure and astrophysical applications [12][13][14][15][16][17][18]. The dynamics of the diffractive breakup is well treated by state-of-the-art models such as the continuumdiscretized coupled channel method (CDCC) [12,19,20], time-dependent approach [21][22][23][24], and eikonal-based models such as the eikonal-CDCC (E-CDCC) [25,26] and the dynamical eikonal approximation (DEA) [27,28].…”