首页> 外文期刊>International Journal of Modern Physics, B. Condensed Matter Physics, Statistical Physics, Applied Physics >A new approach to real space renormalization group treatment of Ising model for square and simple cubic lattice
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A new approach to real space renormalization group treatment of Ising model for square and simple cubic lattice

机译:一种新方法对方形和简单立方格的实体空间重整群体治疗方法

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Real Space Renormalization Group (RSRG) treatment of Ising model for square and simple cubic lattice is investigated and critical coupling strengths of these lattices are obtained. The mathematical complications, which appear inevitable in the decimated partition function due to Block-spin transformation, is treated with a relevant approximation. The approximation is based on the approximate equivalence of ln(1 + f(K, {sigma(n.n)})) similar or equal to f(K, {sigma(n.n)}) for small f(K, {sigma(n.n)}) where K is the nearest neighbor coupling strength and {sigma(n.n)} is the nearest neighbor spins degrees of freedom around a central spin. The values of the critical coupling strengths are obtained as 0.4830 for square lattice and 0.2225 for simple cubic (SC) lattice. The corresponding critical exponents values alpha and nu are also calculated within very acceptable agreement with those values obtained from numerical works.
机译:实际空间重整化组(RSRG)用于方形和简单立方晶格的ising模型的处理,并获得了这些晶格的关键耦合强度。 由于块 - 自旋转换而在抽取的分区功能中出现不可避免的数学并发症,以相关的近似处理。 近似基于LN的近似等价(1 + f(k,{sigma(nn)})),类似于f(k,{sigma(nn)的f(k,{sigma(nn)})(k,{sigma(nn )})其中k是最接近的邻接耦合强度,并且{sigma(nn)}是围绕中心旋转周围的最接近邻居自由度的最接近的邻居自由度。 临界耦合强度的值获得为0.4830,用于方形格子和0.2225,用于简单的立方(SC)格子。 相应的关键指数值alpha和nu也在非常可接受的协议中计算,与从数值作品获得的值。

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