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- W106790419 abstract "A quantal version of Goldhaber's fragmentation model is presented. The basic assumption of sudden dichotomy is retained initially but the effect of the nuclear mean field is taken into account by placing nucleons in a harmonic oscillator potential. It is shown that, if the oscillator constants of the initial nucleus and of the final fragments are identical and if zero-point motion is neglected, Goldhaber's distribution is recovered exactly. An alternative to this simple model which imposes conservation of the number of oscillator quanta is proposed. This condition is equivalent to conservation of energy only in the case of equal oscillator constants but can be readily generalized to unequal ones." @default.
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- W106790419 date "2002-11-01" @default.
- W106790419 modified "2023-09-23" @default.
- W106790419 title "Extended states in chains of polyhedra with Anderson disorder" @default.
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