Comment on "Three-dimensional study of the six-body bound-state for the case of effective three-body configuration model" [Int. J. Mod. Phys. E 25, 9 (2016) 1650072]
arXiv:1705.05538 · doi:10.1142/S0218301317500793
Abstract
The authors argue that the calculated He binding energies by the solution of the coupled Faddeev-Yakubovsky integral equation in a Three-dimensional scheme reported by E. Ahmadi Pouya and A. A. Rajabi [Int. J. Mod. Phys. E 25, 9 (2016) 1650072] are incorrect. The formalism of the paper has serious mistakes and the numerical results are quite misleading because such a calculation even with small grids for Jacobi momenta and the angle variables leads to a huge memory of 37.8 PB (petabyte) which cannot even be achieved on present supercomputers.
References in corpus (11)
- Three-Nucleon Bound State in a Spin-Isospin Dependent Three Dimensional Approach
- Poincaré Invariant Three-Body Scattering at Intermediate Energies
- Relativistic Effects in Exclusive pd Breakup Scattering at Intermediate Energies
- First Order Relativistic Three-Body Scattering
- Solutions of the bound state Faddeev-Yakubovsky equations in three dimensions by using NN and 3N potential models
- A Realistic Formalism for 4N Bound State in a Three-Dimensional Yakubovsky Scheme
- Bound State Calculations of the Three-Dimensional Yakubovsky Equations with the inclusion of Three-Body Forces
- The Relativistic Three-Body Bound State in a 3D Formulation
- The six-nucleon Yakubovsky equations for 6He
- 3D calculation of Tucson-Melbourne 3NF effect in triton binding energy
- Towards a three dimensional solution for 3N bound states with 3NFs