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Stripe-tetragonal phase transition in the two-dimensional Ising model with dipole interactions: Partition function zeros approach

机译:具有偶极相互作用的二维Ising模型中的条纹 - 四边形相变:分区函数零点方法

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摘要

We have performed multicanonical simulations to study the critical behavior of the two-dimensional Ising model with dipole interactions. This study concerns the thermodynamic phase transitions in the range of the interaction delta where the phase characterized by striped configurations of width h = 1 is observed. Controversial results obtained from local update algorithms have been reported for this region, including the claimed existence of a second-order phase transition line that becomes first order above a tricritical point located somewhere between delta = 0.85 and 1. Our analysis relies on the complex partition function zeros obtained with high statistics from multicanonical simulations. Finite size scaling relations for the leading partition function zeros yield critical exponents. that are clearly consistent with a single second-order phase transition line, thus excluding such a tricritical point in that region of the phase diagram. This conclusion is further supported by analysis of the specific heat and susceptibility of the orientational order parameter.
机译:我们已经进行了多规范模拟,以研究具有偶极相互作用的二维Ising模型的临界行为。这项研究涉及相互作用δ范围内的热力学相变,其中观察到的特征是宽度为h = 1的条纹状结构。已经报道了从本地更新算法获得的有争议的结果,涉及该区域,包括声称存在二阶相变线,该二阶相变线在位于delta = 0.85和1之间的三临界点之上变为一阶。我们的分析依赖于复杂分区从多规范模拟获得高统计量的函数零。前导分区函数零的有限大小缩放关系会产生临界指数。它们显然与单个二阶相变线一致,因此排除了相图该区域中的此类三临界点。分析取向比参数的比热和磁化率进一步支持了这一结论。

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