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- W1910360051 abstract "In recent work of Monthoux and Pines~[1] and also in Rice et {sl al.}'s work~[2], quasi-averages like $langle c_{k uparrow} c_{- k downarrow} rangle$ were considered even in the case of a dimension less or equal two. But it is well known from the old work of Hohenberg~[3] that these quasi-averages are zero at $T not= 0$ in case of 1 and 2 dimensions. In this communication we apply the result of Hohenberg to the Hubbard model and prove that in the case of quasi-two-dimension, the inequality of Bogoliubov is not in contradiction with having $langle c_{k uparrow} c_{- k downarrow} rangle not= 0$ (at $T not= 0$) even for a system of three layers." @default.
- W1910360051 created "2016-06-24" @default.
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- W1910360051 date "1994-09-19" @default.
- W1910360051 modified "2023-09-27" @default.
- W1910360051 title "Existence of Long-Range Order in Quasi-Two-Dimensional Hubbard Model" @default.
- W1910360051 doi "https://doi.org/10.48550/arxiv.cond-mat/9409076" @default.
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