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FIELDS AND INTERACTIONS
THE RELATTVISTIC SECULAR PROBLEM
8 other sections not shown
according amplitudes annihilation operators anticommutation antiparticle antisymmetric arise basis state vectors boson calculated Chapter commutation relations components contrastandard creation and annihilation creation operators defined denoted diagram discretized discussed in sect elementary matrix elementary matrix elements energy equation evaluation example expression fermions field theory Fock form factor four-vector free field geometry given in sect hamiltonian matrix heavy boson Heisenberg picture hermitian conjugation Hilbert space introduced invariant form invariant matrix elements isospin isospin space longitudinal Lorentz lp lp LP TP magnetic many-body matrix elements multiplicity multipolarity non-relativistic normalized notation nucleon obtained one-body particles phase photon pion pion cloud pion field polarization pseudo-scalar pseudo-vector quantum numbers radial functions recoupling coefficients recoupling graphs relativistic representation scalar secular problem self-conjugate shown in fig single-particle solutions space-like spin spin-1 field spinors symmetrized Table tensors tilde time-like total angular momentum transformation vacuum expectation values vector meson vertex wave functions yields