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Invariant states for the time dynamics of a class of multidimensional lattice quantum Fermi systems


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1993-01-01

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Springer Nature

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Abstract
The study of invariant states of fermionic lattice systems begun earlier is contined. Under the assumption that the time dynamics corresponds to a (formal) HamiltonianH 0 and the invariant state ? is a KMS state for some “Hamiltonian”H [1], one-dimensional lattice Fermi systems were considered in the earlier work. In particular, the case whenH 0 is not a quadratic form in the creation and annihilation operators and all nonquadratic terms inH 0 are diagonal was studied. In this case, it was shown that up to an arbitrary diagonal quadratic formN the HamiltonianH is proportional toH 0, i.e., that ? is a KMS state of ?H 0+N. In this paper, we obtain a similar result for Fermi systems of arbitrary dimension by a somewhat different method to the one used earlier [1].
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Quadratic Form , Lattice System , Time Dynamic , Annihilation Operator , Arbitrary Dimension
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