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Testing boundary conditions efficiency in simulations of long-range interacting magnetic models

机译:在远程模拟中测试边界条件效率   相互作用的磁模型

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摘要

Periodic boundary conditions have not a unique implementation in magneticsystems where all spins interact with each other through a power law decayinginteraction of the form $1/r^\alpha$, $r$ being the distance between spins. Inthis work we present a comparative study of the finite size effects oberved innumerical simulations by using first image convention and full infinite ofperiodic boundary conditions in one and two-dimensional spin systems with thosetype of interactions, including the ferromagnetic, antiferromagnetic andcompetitive interactions cases. Our results show no significative differencesbetween the finite size effects produced by both types of boundary conditionswhen the low temperature phase has zero global magnetization, while it dependson the ratio $\alpha/d$ for systems with a low temperature ferromagnetic phase.In the last case the first image convention gives much more stronger finitesize effects than the other when the system enters into the classical regime$\alpha/d \leq 3/2$.
机译:周期边界条件在磁系统中并不是唯一的实现方式,在该系统中,所有自旋都通过幂定律相互衰减,形式为$ 1 / r ^ \ alpha $,其中$ r $是自旋之间的距离。在这项工作中,我们对一维和二维自旋系统中的相互作用类型(包括铁磁,反铁磁和竞争性相互作用的情况)使用第一图像约定和完全无限的周期性边界条件,对有限尺寸效应进行数值模拟进行了比较研究。我们的结果表明,当低温相的整体磁化强度为零时,两种类型的边界条件所产生的有限尺寸效应之间没有显着差异,而对于低温铁磁相的系统,这取决于比率$ \ alpha / d $。当系统进入经典状态$ \ alpha / d \ leq 3/2 $时,第一个图像约定给出的有限大小效果要强于另一个。

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