Coupled-cluster theory for three-body Hamiltonians
arXiv:0704.2854 · doi:10.1103/PhysRevC.76.034302
Abstract
We derive coupled-cluster equations for three-body Hamiltonians. The equations for the one- and two-body cluster amplitudes are presented in a factorized form that leads to an efficient numerical implementation. We employ low-momentum two- and three-nucleon interactions and calculate the binding energy of He-4. The results show that the main contribution of the three-nucleon interaction stems from its density-dependent zero-, one-, and two-body terms that result from the normal ordering of the Hamiltonian in coupled-cluster theory. The residual three-body terms that remain after normal ordering can be neglected.
12 pages, 9 figures
References in corpus (1)
Cited by in corpus (5)
- Medium-mass nuclei from chiral nucleon-nucleon interactions
- Convergence in the no-core shell model with low-momentum two-nucleon interactions
- Broyden's Method in Nuclear Structure Calculations
- Benchmark calculations for 3H, 4He, 16O and 40Ca with ab-initio coupled-cluster theory
- Ab-initio computation of neutron-rich oxygen isotopes