Simple approximation to continuum random phase approximation (RPA): Application to the giant dipole resonance in 16O
暂无分享,去创建一个
[1] K. Takayanagi,et al. A generalized RPA theory of the nuclear response function , 1988 .
[2] R. Broglia,et al. Underlying structure of continuum response functions in random phase approximation , 1987 .
[3] S. Stringari,et al. Lifetimes of monopole resonances in time-dependent Hartree-Fock theory , 1987 .
[4] P. Bortignon,et al. Particle Decay of Giant Resonances , 1986 .
[5] J. Speth,et al. The decay width of higher multipole giant resonances , 1982 .
[6] S. Stringari,et al. Damping of monopole vibrations in time-dependent Hartree-Fock theory , 1979 .
[7] S. Wissink,et al. Structure in the giant dipole resonance of /sup 16/O: Evidence for a secondary doorway state from polarized-proton capture , 1977 .
[8] K. Liu,et al. A self-consistent microscopic description of the giant resonances including the particle continuum , 1976 .
[9] G. Bertsch,et al. Nuclear response in the continuum , 1975 .
[10] T. Tsukamoto,et al. Form Factor Sum Rule and Giant Multipole States , 1974 .
[11] W. L. Wang,et al. Single-particle resonances in the unified theory of nuclear reactions , 1970 .
[12] B. Buck,et al. Calculation of photonuclear resonance cross sections by coupled channel reaction theory , 1967 .