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- W2002968984 abstract "In this work, the set of eigenvectors common to the axially symmetrical deformed harmonic oscillator and to the third component of angular momentum, is used as a basis of representation (asymptotic basis). In this basis, the matrix elements of Nilsson's Hamiltonian are calculated by means of creation and destruction operators. A rather simple calculation gives, after a diagonalisation, level diagrams as a function of deformation. The influence of various corrective terms, used instead of l2 and l · s (particularly lT Nilsson's term) is discussed. Within the framework of these approaches and in order to test them, we calculate total energy as a function of deformation for some nuclei. Such a more precise calculation allows also a study of pseudocrossings of levels associated with ΔN = ± 2." @default.
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- W2002968984 date "1970-11-01" @default.
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- W2002968984 title "Nilsson's Hamiltonian in the asymptotic basis" @default.
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- W2002968984 doi "https://doi.org/10.1016/0375-9474(70)90148-x" @default.
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