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研究正方形晶格上受挫的自旋-1/2 J-J-J 模型可能的相变。

Investigation of possible phase transition of the frustrated spin-1/2 J -J -J model on the square lattice.

机构信息

College of Physics and Electronic Engineering, Chongqing Normal University, Chongqing, 401331, China.

Department of Physics, Tsinghua University, Beijing, 100084, China.

出版信息

Sci Rep. 2017 Sep 5;7(1):10477. doi: 10.1038/s41598-017-10986-8.

Abstract

The frustrated spin-1/2 J -J -J antiferromagnet with exchange anisotropy on the two-dimensional square lattice is investigated. The exchange anisotropy is presented by η with 0 ≤ η < 1. The effects of the J , J , J and anisotropy on the possible phase transition of the Néel state and collinear state are studied comprehensively. Our results indicate that for J  > 0 there are upper limits [Formula: see text] and η values. When 0 < J  ≤ [Formula: see text] and 0 ≤ η ≤ η , the Néel and collinear states have the same order-disorder transition point at J  = J /2. Nevertheless, when the J and η values beyond the upper limits, it is a paramagnetic phase at J  = J /2. For J  < 0, in the case of 0 ≤ η < 1, the two states always have the same critical temperature as long as J  = J /2. Therefore, for J  = J /2, under such parameters, a first-order phase transition between the two states for these two cases below the critical temperatures may occur. When J  ≠ J /2, the Néel and collinear states may also exist, while they have different critical temperatures. When J  > J /2, a first-order phase transition between the two states may also occur. However, for J  < J /2, the Néel state is always more stable than the collinear state.

摘要

二维正方形晶格上具有交换各向异性的受挫自旋 1/2 J-J-J 反铁磁体被研究。交换各向异性由 0 ≤ η < 1 的 η 来表示。全面研究了 J、J、J 和各向异性对奈尔态和共线态可能相变的影响。我们的结果表明,对于 J  > 0,存在上限 [公式:见正文] 和 η 值。当 0 < J  ≤ [公式:见正文] 和 0 ≤ η ≤ η 时,奈尔态和共线态在 J  = J /2 处具有相同的有序-无序相变点。然而,当 J 和 η 值超过上限时,在 J  = J /2 处为顺磁相。对于 J  < 0,在 0 ≤ η < 1 的情况下,只要 J  = J /2,两种状态始终具有相同的临界温度。因此,对于 J  = J /2,在这些参数下,两种情况下低于临界温度的两种状态之间可能发生一级相变。当 J  ≠ J /2 时,也可能存在奈尔态和共线态,而它们具有不同的临界温度。当 J  > J /2 时,两种状态之间也可能发生一级相变。然而,对于 J  < J /2,奈尔态总是比共线态更稳定。

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