We developed a method for computing matrix elements of single-particle operators in the correlated random phase approximation ground state. Working with the explicit random phase approximation ground state wavefunction, we derived a practically useful and simple expression for a molecular property in terms of random phase approximation amplitudes. The theory is illustrated by the calcula- tion of molecular dipole moments for a set of representative molecules
Self-consistent random-phase approximation is rederived in a consistent way with the help of the cou...
A graphical procedure is presented for calculating first order tran-sition matrices for a general (o...
Abstract An approximation to the many-body London dis-persion energy in molecular systems is express...
We developed a method for computing matrix elements of single-particle operators in the correlated r...
Starting from the equations of motion expressed as ground-state expectation values, we have derived ...
14 pages, 17 figuresThe hole-state random phase approximation (hRPA) and the particle-state random p...
We present a new extension of the random-phase approximation method: the quasiboson approximation is...
The Faddeev random-phase approximation is a Green's function technique that makes use of Faddeev equ...
<p>The accurate description of ground and electronic excited states is an important and challenging ...
A graphical procedure is presented for evaluating each term in the equation satisfied by the first-o...
The random phase approximation (RPA) is an increasingly popular method for computing molecular groun...
The Faddeev Random Phase Approximation (FRPA) is a Green’s function method which couples collective ...
This Ph.D. thesis derives the equations of the Faddeev Random Phase Approximation (FRPA) and applies...
International audienceCoupled equations for even and odd particle number correlation functions are s...
The many body Green's function is an adequate tool to study the groundstate energy and ionization en...
Self-consistent random-phase approximation is rederived in a consistent way with the help of the cou...
A graphical procedure is presented for calculating first order tran-sition matrices for a general (o...
Abstract An approximation to the many-body London dis-persion energy in molecular systems is express...
We developed a method for computing matrix elements of single-particle operators in the correlated r...
Starting from the equations of motion expressed as ground-state expectation values, we have derived ...
14 pages, 17 figuresThe hole-state random phase approximation (hRPA) and the particle-state random p...
We present a new extension of the random-phase approximation method: the quasiboson approximation is...
The Faddeev random-phase approximation is a Green's function technique that makes use of Faddeev equ...
<p>The accurate description of ground and electronic excited states is an important and challenging ...
A graphical procedure is presented for evaluating each term in the equation satisfied by the first-o...
The random phase approximation (RPA) is an increasingly popular method for computing molecular groun...
The Faddeev Random Phase Approximation (FRPA) is a Green’s function method which couples collective ...
This Ph.D. thesis derives the equations of the Faddeev Random Phase Approximation (FRPA) and applies...
International audienceCoupled equations for even and odd particle number correlation functions are s...
The many body Green's function is an adequate tool to study the groundstate energy and ionization en...
Self-consistent random-phase approximation is rederived in a consistent way with the help of the cou...
A graphical procedure is presented for calculating first order tran-sition matrices for a general (o...
Abstract An approximation to the many-body London dis-persion energy in molecular systems is express...