AbstractWe present new formulae for the matrix elements of one-body and two-body physical operators, which are applicable to arbitrary Hartree–Fock–Bogoliubov wave functions, including those for multi-quasiparticle excitations. The testing calculations show that our formulae may substantially reduce the computational time by several orders of magnitude when applied to many-body quantum system in a large Fock space
AbstractWe describe the essential spectrum and prove the Mourre estimate for quantum particle system...
The quantitative phase space similarities between the uniformly mixed ensembles of eigenstates, and ...
International audienceIn the Newtonian mechanic a time is associated to each element of space. By st...
We present new formulae for the matrix elements of one-body and two-body physical operators, which a...
AbstractWe present new formulae for the matrix elements of one-body and two-body physical operators,...
Multi-exciton Green’s functions and scattering matrices in many fermion systems are calculated using...
The matrix element of a general many-body operator between two Slater determinants is calculated exp...
We propose a new treatment for the quantum three-body problem. It is based on an expansion of the wa...
A covariant evolution operator (CEO) can be constructed, representing the time evolution of the rela...
The connection between many-body perturbation theory (MBPT) and quantum electrodynamics (QED) is rev...
Realistic nucleon-nucleon potentials are an essential ingredient of modern microscopic many-body cal...
We present a simple, robust, and highly efficient method for optimizing all parameters of many-body ...
We present a simple, robust, and highly efficient method for optimizing all parameters of many-body ...
It is shown that the many-phonon states built up from collective quasiparticle pairs satisfy the ort...
The ground-state wave function and energy of a finite system of interacting fermions are expanded in...
AbstractWe describe the essential spectrum and prove the Mourre estimate for quantum particle system...
The quantitative phase space similarities between the uniformly mixed ensembles of eigenstates, and ...
International audienceIn the Newtonian mechanic a time is associated to each element of space. By st...
We present new formulae for the matrix elements of one-body and two-body physical operators, which a...
AbstractWe present new formulae for the matrix elements of one-body and two-body physical operators,...
Multi-exciton Green’s functions and scattering matrices in many fermion systems are calculated using...
The matrix element of a general many-body operator between two Slater determinants is calculated exp...
We propose a new treatment for the quantum three-body problem. It is based on an expansion of the wa...
A covariant evolution operator (CEO) can be constructed, representing the time evolution of the rela...
The connection between many-body perturbation theory (MBPT) and quantum electrodynamics (QED) is rev...
Realistic nucleon-nucleon potentials are an essential ingredient of modern microscopic many-body cal...
We present a simple, robust, and highly efficient method for optimizing all parameters of many-body ...
We present a simple, robust, and highly efficient method for optimizing all parameters of many-body ...
It is shown that the many-phonon states built up from collective quasiparticle pairs satisfy the ort...
The ground-state wave function and energy of a finite system of interacting fermions are expanded in...
AbstractWe describe the essential spectrum and prove the Mourre estimate for quantum particle system...
The quantitative phase space similarities between the uniformly mixed ensembles of eigenstates, and ...
International audienceIn the Newtonian mechanic a time is associated to each element of space. By st...