Familiar necessary conditions for the saturation of many-body binding energies are reconsidered in order to provide a better understanding of the analyticity properties of the ground state energy and of the convergence properties of certain sums of Goldstone diagrams. Using these results and other elementary arguments, we identify a minimum class of diagrams which must be summed to all orders if the perturbative treatment of other diagrams is to converge
We examine in detail the microscopic theories of Beliaev and Hugenholtz and Pines as applied to an i...
We consider a general class of approximations which guarantees the conservation of particle number i...
We analyze convergence of energies and forces for the AMOEBA classical polarizable model when evalua...
Familiar necessary conditions for the saturation of many-body binding energies are reconsidered in o...
We investigate the order-by-order convergence behavior of many-body perturbation theory (MBPT) as a ...
We investigate the order-by-order convergence behavior of many-body perturbation theory (MBPT) as a ...
We present an ideal system of interacting fermions where the solutions of the many-body Schrodinger ...
In order to solve the A-body Schrodinger equation both accurately and efficiently for open-shell nuc...
It is shown that, in d-dimensional systems, the vertex corrections beyond the random phase approxima...
For a model with many-to-one connectivity it is widely expected that mean-field theory captures the ...
A thorough analytical and numerical characterization of the whole perturbation series of one-particl...
While Hartree–Fock theory is well established as a fundamental approximation for interacting fermion...
This dissertation concerns the quantum many-body problem, which is the problem of predicting the pro...
We present calculations of ground state properties of spherical, doubly closed-shell nuclei from $^{...
While Hartree–Fock theory is well established as a fundamental approximation for interacting fermion...
We examine in detail the microscopic theories of Beliaev and Hugenholtz and Pines as applied to an i...
We consider a general class of approximations which guarantees the conservation of particle number i...
We analyze convergence of energies and forces for the AMOEBA classical polarizable model when evalua...
Familiar necessary conditions for the saturation of many-body binding energies are reconsidered in o...
We investigate the order-by-order convergence behavior of many-body perturbation theory (MBPT) as a ...
We investigate the order-by-order convergence behavior of many-body perturbation theory (MBPT) as a ...
We present an ideal system of interacting fermions where the solutions of the many-body Schrodinger ...
In order to solve the A-body Schrodinger equation both accurately and efficiently for open-shell nuc...
It is shown that, in d-dimensional systems, the vertex corrections beyond the random phase approxima...
For a model with many-to-one connectivity it is widely expected that mean-field theory captures the ...
A thorough analytical and numerical characterization of the whole perturbation series of one-particl...
While Hartree–Fock theory is well established as a fundamental approximation for interacting fermion...
This dissertation concerns the quantum many-body problem, which is the problem of predicting the pro...
We present calculations of ground state properties of spherical, doubly closed-shell nuclei from $^{...
While Hartree–Fock theory is well established as a fundamental approximation for interacting fermion...
We examine in detail the microscopic theories of Beliaev and Hugenholtz and Pines as applied to an i...
We consider a general class of approximations which guarantees the conservation of particle number i...
We analyze convergence of energies and forces for the AMOEBA classical polarizable model when evalua...