2001
DOI: 10.1103/physrevc.64.024307
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Self-consistent description of nuclear compressional modes

Abstract: Isoscalar monopole and dipole compressional modes are computed for a variety of closed-shell nuclei in a relativistic random-phase approximation to three different parametrizations of the Walecka model with scalar self-interactions. Particular emphasis is placed on the role of self-consistency which by itself, and with little else, guarantees the decoupling of the spurious isoscalar-dipole strength from the physical response and the conservation of the vector current. A powerful new relation is introduced to q… Show more

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Cited by 77 publications
(111 citation statements)
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“…The formalism underlying the calculation of the relativistic mean-field ground state and the corresponding linear response has been reviewed extensively in earlier publications [16,41,42]. Although a full review of the formalism is no longer necessary, we nevertheless highlight those points that are of relevance to the present work, specifically the role of the continuum on the distribution of low-energy isoscalar monopole strength.…”
Section: A Isoscalar Monopole Responsementioning
confidence: 98%
“…The formalism underlying the calculation of the relativistic mean-field ground state and the corresponding linear response has been reviewed extensively in earlier publications [16,41,42]. Although a full review of the formalism is no longer necessary, we nevertheless highlight those points that are of relevance to the present work, specifically the role of the continuum on the distribution of low-energy isoscalar monopole strength.…”
Section: A Isoscalar Monopole Responsementioning
confidence: 98%
“…The macroscopic-microscopic approach has enjoyed its greatest success in the work of Möller and collaborators [1,2,3], and Duflo and Zuker [4,5,6]. Although refinements to the mass formula have been made to meet new and increasing challenges, the structure of this 75 year-old formula remains practically unchanged. We now consider the thermodynamic limit of the liquiddrop formula in which both the number of nucleons and the volume are taken to infinity, but their ratio remains fixed at the saturation density.…”
Section: Introductionmentioning
confidence: 99%
“…Theoretical interpretations of the PDR have been attempted utilizing a variety of sometimes conflicting models ranging from hydrodynamical descriptions [2,3], neutron excess surface density oscillations [4][5][6], fluid-dynamical approaches [7][8][9] to local isospin breaking in heavy nuclei by clustering [10]. Recent work has focused on microscopic nonrelativistic [11,12] and relativistic [13][14][15] random phase approximation (RPA) calculations which predict a strong isoscalar E1 mode well below the GDR with toroidal current distributions [16].…”
mentioning
confidence: 99%