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Covariant Quantum Field Dynamics
Algebraic Schrddinger Representation
10 other sections not shown
According algebraic anticommutation antisymmetric apply approximation assume auxiliary fields basis vectors boson-fermion calculation canonical Chapter composite particle composite particle dynamics composite particle theory consider Cooper pair coordinates corresponding covariant formalism decomposition defined definition derivation Dirac discussion dressed fermion dressed particle duals effective dynamics effective theories eigenstates eigenvalue equation energy equation evaluation explicitly expressions field equations field operators Fock space functional equation functional space Furthermore given graviton groundstate Hamilton formalism Hamiltonian Heisenberg Hence hyperplane interaction introduce invariant Krein space means metrical tensor nonabelian normalordering obtain p€Sn path integrals performed permutations physical Poincare polarization cloud Proof propagator Proposition quantization quantum electrodynamics quantum field theory quantum numbers quantum theory relativistic renormalization representation respect Section selfadjoint spinor spinorfield Stumpf Stu subfermions substitute superconductivity superspinor symmetry temporal gauge transformation transition matrix elements two-fermion vacuum expectation values vector bosons wave functions wavefunctions weak mapping theorems yields