The Self-Consistent RPA (SCRPA) approach is elaborated for cases with a continuously broken symmetry, this being the main focus of the present article. Correlations beyond standard RPA are summed up correcting for the quasi-boson approximation in standard RPA. Desirable properties of standard RPA such as fulfillment of energy weighted sum rule and appearance of Goldstone (zero) modes are kept. We show theoretically and, for a model case, numerically that, indeed, SCRPA maintains all properties of standard RPA for practically all situations of spontaneously broken symmetries. A simpler approximate form of SCRPA, the so-called renormalised RPA, also has these properties. Th...
PTHWithin the one-dimensional Hubbard model linear closed chains with various numbers of sites are c...
The so-called Self-Consistent RPA (SCRPA) is applied to rticle-holecorrelation functions in the Hubb...
We present a new extension of the random-phase approximation method: the quasiboson approximation is...
13 pages, 8 figuresInternational audienceThe Self-Consistent RPA (SCRPA) approach is elaborated for ...
International audienceIn this review are summarized about 20 years of theoretical research with appl...
Self Consistent Quasiparticle Random Phase Approximation (SCQRPA) is considered in application to th...
The Self-consistent random phase approximation (SCRPA) is a method which allows to include in the me...
Self-consistent RPA (SCRPA) theory is developed in the particle-particle (pp) channel. It is pointed...
ThéorieThe exactly solvable model with fermion boson coupling proposed by Schütte and Da Providencia...
Random Phase Approximation (RPA) calculations are nowadays an indispensable tool in nuclear physics ...
A fully consistent relativistic continuum random phase approximation (RCRPA) is constructed, where t...
8 pages, 4 figuresSelf-Consistent RPA is extended in a way so that it is compatable with a variation...
The consistency condition is tested within the particle-particle random-phase approximation (RPA), r...
A new approach, based on the so-called Self-Consistent RPA, is developed for particle-hole correlati...
An investigation is made of the relationship between long-wavelength, low-frequency normal modes and...
PTHWithin the one-dimensional Hubbard model linear closed chains with various numbers of sites are c...
The so-called Self-Consistent RPA (SCRPA) is applied to rticle-holecorrelation functions in the Hubb...
We present a new extension of the random-phase approximation method: the quasiboson approximation is...
13 pages, 8 figuresInternational audienceThe Self-Consistent RPA (SCRPA) approach is elaborated for ...
International audienceIn this review are summarized about 20 years of theoretical research with appl...
Self Consistent Quasiparticle Random Phase Approximation (SCQRPA) is considered in application to th...
The Self-consistent random phase approximation (SCRPA) is a method which allows to include in the me...
Self-consistent RPA (SCRPA) theory is developed in the particle-particle (pp) channel. It is pointed...
ThéorieThe exactly solvable model with fermion boson coupling proposed by Schütte and Da Providencia...
Random Phase Approximation (RPA) calculations are nowadays an indispensable tool in nuclear physics ...
A fully consistent relativistic continuum random phase approximation (RCRPA) is constructed, where t...
8 pages, 4 figuresSelf-Consistent RPA is extended in a way so that it is compatable with a variation...
The consistency condition is tested within the particle-particle random-phase approximation (RPA), r...
A new approach, based on the so-called Self-Consistent RPA, is developed for particle-hole correlati...
An investigation is made of the relationship between long-wavelength, low-frequency normal modes and...
PTHWithin the one-dimensional Hubbard model linear closed chains with various numbers of sites are c...
The so-called Self-Consistent RPA (SCRPA) is applied to rticle-holecorrelation functions in the Hubb...
We present a new extension of the random-phase approximation method: the quasiboson approximation is...