1998Journal of Physics G Nuclear and Particle PhysicsOpen access

Collective modes of nuclei far from -stability line

I. Hamamoto, H. Sagawa, X Z Zhang

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Abstract

Taking the Gamow-Teller -decay operator as well as isoscalar and isovector multipole operators, the characteristic features of the response function in nuclei far from the -stability line are illustrated. The Hartree-Fock plus the random phase approximation (RPA) with Skyrme interactions is solved, taking into account simultaneously both the isoscalar and isovector correlation in the self-consistent RPA, which is solved in the coordinate space by the Green's function method. Displacement fields of some collective modes are also shown in order to obtain a deeper understanding of the dynamics.

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Taking the Gamow-Teller -decay operator as well as isoscalar and isovector multipole operators, the characteristic features of the response function in nuclei far from the -stability line are illustrated. The Hartree-Fock plus the random phase approximation (RPA) with Skyrme interactions is solved, taking into account simultaneously both the isoscalar and isovector correlation in the self-consistent RPA, which is solved in the coordinate space by the Green's function method. Displacement fields of some collective modes are also shown in order to obtain a deeper understanding of the dynamics.

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Available abstract

Taking the Gamow-Teller -decay operator as well as isoscalar and isovector multipole operators, the characteristic features of the response function in nuclei far from the -stability line are illustrated. The Hartree-Fock plus the random phase approximation (RPA) with Skyrme interactions is solved, taking into account simultaneously both the isoscalar and isovector correlation in the self-consistent RPA, which is solved in the coordinate space by the Green's function method. Displacement fields of some collective modes are also shown in order to obtain a deeper understanding of the dynamics.

Key concepts: Isoscalar, Isovector, Random phase approximation, Physics, Multipole expansion, Phase space, Stability (learning theory), Operator (biology)

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