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Phase diagram of a square Ising model with exchange and dipole interactions: Monte Carlo simulations

机译:具有交换和偶极相互作用的方形伊辛模型的相图:蒙特卡洛模拟

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The thermal behavior of the square Ising model with exchange (J) and dipole (g) interactions is well understood for values of J/g far from the phase boundaries between striped configurations of different widths h. A variety of phase transitions were found by Monte Carlo simulations. Both first order and continuous phase transitions were found depending on the value of the ratio J/g, but no intermediate phase was found between the low temperature ordered striped phase and the high temperature paramagnetic one. Here, we investigate the regions of J/g near the boundaries between the striped phases of width h and h +1. We find that for h=2,3, an intermediate (modulated) phase occurs between the striped and paramagnetic phases. Of particular interest is the region around the boundary between the Neel phase and the striped phase with h=l where an infinite sequence of < 1,n > ( < n,1 > ) configurations, never seen before, are found to become stable. They are characterized by horizontal (vertical) stripes made up of n identical antiferromagnetic rows (columns) alternated with n antiferromagnetic rows (columns) of spins reversed. The accumulation point of this sequence (n→∞) corresponds to the striped phase with h=1 (columnar phase).
机译:对于J / g值远离不同宽度h的条带配置之间的相界的J / g值,人们很好地理解了具有交换(J)和偶极(g)相互作用的方形Ising模型的热行为。蒙特卡罗模拟发现了各种相变。取决于比率J / g的值,发现了一级和连续相变,但是在低温有序条纹相与高温顺磁性相之间未发现中间相。在这里,我们研究宽度h和h +1的条纹阶段之间的边界附近的J / g区域。我们发现,对于h = 2,3,在条纹和顺磁相之间会出现一个中间(调制)相。特别令人感兴趣的是在Neel相和条纹相之间的边界周围的区域,其中h = 1,其中从未见过的<1,n>()构型的无限序列变得稳定。它们的特征是由n个相同的反铁磁行(列)和n个自旋的反铁磁行(列)颠倒而成的水平(垂直)条纹。该序列的累加点(n→∞)对应于h = 1(列相位)的条带相位。

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