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RVB theory such as it
Formal theories of RVB and highT superconductivity
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amplitude angular momentum approximation assume band barrier calculated charge classical collective configuration consider contribution correct correlation corresponding coupling Course defined deformation density dependence described determined discussed edited effect electron elements energy equation example exchange excitation expectation expression fact factor Fermi field fluctuations frequency given gives ground Hamiltonian hole increase inertia integral interaction interesting lattice leads Lett limit magnetic mass matrix measure method motion Note nuclear nucleon nucleus observed obtained operator orbital oscillator pairing parameter particle path phase Phys physics possible potential probability problem quantity quantum quantum mechanics quasi-particle resonance ring rotational shown simple single-particle space spin structure surface temperature term theory tion transition tunnelling wave function zero ܕ ܕ ܕ ܙ ܙ ܙ