## Lectures on the many-body problem |

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A's and B's binding energy Brueckner corresponding define deformation diagram Dispersion relation dX dX dydy effective interaction eigen value EQ(N equilibrium shape expectation value expression Fermi energy Fermi surface Fourier FUNDAMENTAL RESEARCH Green's function ground state energy Hamiltonian Hartree-Fock equation Hartree-Fock solution incident particle INSTITUTE OF FUNDAMENTAL K(Xt lectures Lira low energy phenomena lowest energy MANY-BODY PROBLEM matrix element momentum N-particle nuclear force nuclear many body nuclear phenomena nucleons number of particles obtained open shell orbit force pair coupling pairing correlation pairing interaction parameters particle correlation particle number particle system particle-hole physical plane wave plasma oscillation Poqo potential product of operator quadrupole reaction matrix relation represents scattering mode shell model short range single particle energy single particle motion singular interaction spin-orbit TATA INSTITUTE tensor term variables variational function wave function x^Xg zero