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S ROSATI FHNC variational theory for strongly interacting
R LEONARDI Sum rule approach to the nuclear collective
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amplitude approach approximation becomes boson calculations collective compared components condition consider contains contribution correlation corresponding coupling Course curve defined density dependence derived described determined developed diagrams discussed distribution edited effects energy equation evaluate example excitation expansion expectation experiment experimental expression fact factor Fermi field force given gives ground Hamiltonian hole important included independent indicated interaction interesting involves leads Lett levels limit mass matrix elements method momentum neutron Nucl nuclear matter nuclei nucleon obtained operator pair parameters particle Phys Physics pion possible potential present problem production properties protons quantity quantum reason represents respect scattering shell shown shows simple single-particle solution space structure theory tion two-body variational wave function zero