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LOW TEMPERATURE PROPERTIES OF A SPIN MODEL WITH VARYING FERROMAGNETIC AND ANTIFERROMAGNETIC COUPLINGS

机译:铁磁和反铁磁耦合的自旋模型的低温特性

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We briefly review Monte Carlo results for low temperature properties of a spin model with varying ferromagnetic and antiferromagnetic nearest-neighbor coupling constants. The fraction of antiferromagnetic coupling constants is R; R = 0 and R = 0.5 are corresponding to a ferromagnetic Ising model and a spin glass model, respectively. In 1999, Hartmann found that as R increases from 0 to 0.5, the system has a crossover from ferromagnetic behavior to spin glass behavior at R_c = 0.222 +- 0.005. More recently, Lin, Hu, and Hansmann found that for R near and smaller than R_c, there are some protein-like ground states, which could be "designed" by many realizations of coupling constants. This leads to the idea of "spin protein" sitting between a fer-romagnet and a spin glass.
机译:我们简要回顾了具有变化的铁磁和反铁磁最近邻居耦合常数的自旋模型的低温特性的蒙特卡洛结果。反铁磁耦合常数的分数为R; R = 0和R = 0.5分别对应于铁磁伊辛模型和自旋玻璃模型。 1999年,Hartmann发现,当R从0增加到0.5时,系统在R_c = 0.222 +-0.005时具有从铁磁行为到自旋玻璃行为的转换。最近,Lin,Hu和Hansmann发现,对于R小于R_c且小于R_c的R,存在一些类似蛋白质的基态,可以通过许多耦合常数实现来“设计”这些基态。这导致“旋转蛋白”位于铁磁体和旋转玻璃之间的想法。

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