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BOSON-FERMION HYBRID REPRESENTATION OF THE ANTISYMMETRIZER AND AN EFFECTIVE HAMILTONIAN IN HYBRID SPACE

王如琳, 潘辑智, Bao Cheng-guang, Rl Wang, Jz Pan, Cg Bao

Published Jan 1, 1986• 0 citations
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We analyze the Unruh effect from the point of view of quantum entanglement. We introduce the entangled state representation in Rindler space and show that the Minkowski vacuum state is an entangled state in Rindler space. The corresponding squeezing operator, which is related to the acceleration of the detector, is obtained naturally. The excitation representation and number state–phase state representations are also introduced in Rindler space. The number-phase commutative relation is established.
The interaction between the bosonic excitations as well as between the fermionic ones in the RVB systems with the (extended) Hubbard Hamiltonian were studied by means of the slave boson technique and the perturbation theory. The corresponding effective Hamiltonians have been found. It was shown, in particular, that in the RVB system with two interpenetrating sublattices there exists the effective attraction between two holons of different kinds as well as between two spinions of different kinds in the singlet state.