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AbstractAbstract
[en] It is shown that in the semiclassical limit, under certain assumption, the equation for the gas component of the density matrix inside a nucleus in the particle-liquid model transforms itself into Landau equation for the zero-sound distribution function. Boundary conditions are derived on the dynamical effective nuclear surface for solutions of the nuclear volume problem. These conditions relate the volume oscillations of the density to the dynamical behaviour of the diffused edge of the nucleus
Original Title
Poluklassicheskoe priblizhenie v gazovo-kapel'noj modeli
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Source
For English translation see the journal Soviet Journal of Nuclear Physics (USA).
Record Type
Journal Article
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