A variational method is developed based on the Hartree-Fock approximation, but not restricted to a single Slater determinant trial space. The idea is to find a subspace of collective states which are strongly coupled to the ground state by providing a systematic technique to generate these basis states from a Hartree-Fock-like state. In the resulting basis space a residual diagonalization is easily performed. An application to a solvable model is made, both to justify and to investigate the structure of our approach.Facultad de Ciencias Exacta
Renormalization is a powerful concept in the many-body problem. Inspired by the highly successful de...
Projected Hartree–Fock (PHF) theory can restore important symmetries to broken symmetry wave functio...
We study the ability of variational approaches based on self-consistent mean-field and beyond-mean-f...
A variational method for the self-consistent solution of the nuclear many body problem with the incl...
A computer code is presented for solving the equations of the Hartree-Fock-Bogoliubov (HFB) theory b...
We study the variational solution of generic interacting fermionic lattice systems using fermionic G...
The similarities between Hartree-Fock (HF) theory and the density matrix renormalization group (DMRG...
In this thesis a method for doing approximate calculations of the ground state of quantum mechanical...
The Hartree-Fock based diagonalization (HFD) is a computational method for the investigation of the ...
The Coupled Coherent States family of methods have shown themselves capable of simulating the quantu...
Journals published by the American Physical Society can be found at http://publish.aps.org
The wave function factorization method determines an optimal basis of correlated proton and neutron ...
During the past 15 years, the density matrix renormalization group (DMRG) has become increasingly im...
The density matrix renormalization group (DMRG) has an underlying variational ansatz, the matrix pro...
A procedure is discussed that searches for the best description of the eigenstates of a Hamiltonian ...
Renormalization is a powerful concept in the many-body problem. Inspired by the highly successful de...
Projected Hartree–Fock (PHF) theory can restore important symmetries to broken symmetry wave functio...
We study the ability of variational approaches based on self-consistent mean-field and beyond-mean-f...
A variational method for the self-consistent solution of the nuclear many body problem with the incl...
A computer code is presented for solving the equations of the Hartree-Fock-Bogoliubov (HFB) theory b...
We study the variational solution of generic interacting fermionic lattice systems using fermionic G...
The similarities between Hartree-Fock (HF) theory and the density matrix renormalization group (DMRG...
In this thesis a method for doing approximate calculations of the ground state of quantum mechanical...
The Hartree-Fock based diagonalization (HFD) is a computational method for the investigation of the ...
The Coupled Coherent States family of methods have shown themselves capable of simulating the quantu...
Journals published by the American Physical Society can be found at http://publish.aps.org
The wave function factorization method determines an optimal basis of correlated proton and neutron ...
During the past 15 years, the density matrix renormalization group (DMRG) has become increasingly im...
The density matrix renormalization group (DMRG) has an underlying variational ansatz, the matrix pro...
A procedure is discussed that searches for the best description of the eigenstates of a Hamiltonian ...
Renormalization is a powerful concept in the many-body problem. Inspired by the highly successful de...
Projected Hartree–Fock (PHF) theory can restore important symmetries to broken symmetry wave functio...
We study the ability of variational approaches based on self-consistent mean-field and beyond-mean-f...