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作 者:Edmundo C. Manavella Carlos E. Repetto
机构地区:[1]Instituto de Física Rosario (CONICET-UNR), Rosario, Argentina [2]Facultad de Ciencias Exactas, Ingeniería y Agrimensura (UNR), Rosario, Argentina
出 处:《Journal of Modern Physics》2015年第12期1737-1742,共6页现代物理(英文)
摘 要:The Hamiltonian describing a composite fermion system is usually presented in a phenomenological way. By using a classical nonrelativistic U(1) × U(1) gauge field model for the electromagnetic interaction of electrons, we show how to obtain the mean-field Hamiltonian describing composite fermions in 2 + 1 dimensions. In order to achieve this goal, the Dirac Hamiltonian formalism for constrained systems is used. Furthermore, we compare these results with the ones corresponding to the inclusion of a topological mass term for the electromagnetic field in the Lagrangian.The Hamiltonian describing a composite fermion system is usually presented in a phenomenological way. By using a classical nonrelativistic U(1) × U(1) gauge field model for the electromagnetic interaction of electrons, we show how to obtain the mean-field Hamiltonian describing composite fermions in 2 + 1 dimensions. In order to achieve this goal, the Dirac Hamiltonian formalism for constrained systems is used. Furthermore, we compare these results with the ones corresponding to the inclusion of a topological mass term for the electromagnetic field in the Lagrangian.
关 键 词:Quantum FIELD THEORY FIELD Theories in Dimensions Other than Four CHERN-SIMONS GAUGE THEORY LAGRANGIAN and HAMILTONIAN Formalisms
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