Exact-exchange density functional theory for neutron drops
arXiv:1104.4357 · doi:10.1103/PhysRevC.84.014318
Abstract
We compute the ground-state properties of finite systems of neutrons in an external harmonic trap, interacting via the Minnesota potential, using the "exact-exchange" form of orbital-dependent density functional theory. We compare our results with Hartree-Fock calculations and find very close agreement. Within the context of the interaction studied, we conclude that this simple orbital-dependent functional brings conventional nuclear density functional theory to the level of Hartree-Fock in an ab initio fashion. Our work is a first step towards higher-order ab initio nuclear functionals based on realistic nucleon-nucleon interactions.
7 pages, 3 figures; replaced with published version
References in corpus (8)
- From low-momentum interactions to nuclear structure
- Simple iterative construction of the optimized effective potential for orbital functionals, including exact exchange
- Optimized Effective Potential made simple: Orbital functionals, orbital shifts, and the exact Kohn-Sham exchange potential
- Toward ab initio density functional theory for nuclei
- An improved density matrix expansion for spin-unsaturated nuclei
- Low Momentum Nucleon-Nucleon Interactions and Shell-Model Calculations
- Density Matrix Expansion for Low-Momentum Interactions
- Non-empirical nuclear energy functionals, pairing gaps and odd-even mass differences
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- Testing the density matrix expansion against ab initio calculations of trapped neutron drops
- Role of three-nucleon forces and many-body processes in nuclear pairing
- Energy-density functionals inspired by effective-field theories: Applications to neutron drops
- Density Functional Theory with Spatial-Symmetry Breaking and Configuration Mixing
- Accurate relativistic density functional for exchange energy of atomic nuclei
- Quantum Monte Carlo study of inhomogeneous neutron matter