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arXiv 1706.04891cond-mat.stat-mechcond-mat.dis-nn
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猝灭随机手征体系中不同自旋玻璃相之间和不同混沌之间的相变

Phase Transitions between Different Spin-Glass Phases and between Different Chaoses in Quenched Random Chiral Systems

Tolga Caglar, A. Nihat Berker

摘要:

用重整化群理论研究了临界偶数态q=4,三维d=3的左右手征铁磁反铁磁双自旋玻璃钟模型.我们发现,为我们所知的第一次,四个不同的自旋玻璃阶段,包括传统的,手性的,和四极自旋玻璃阶段,和自旋玻璃阶段之间的相变。用李雅普诺夫指数确定并量化了不同自旋玻璃相以及自旋玻璃相与其它自旋玻璃相、与非自旋玻璃有序相和与无序相的相变中的混沌。可以看出,手性自旋玻璃相是最混乱的自旋玻璃相。计算出的相图在其他方面也非常丰富,包括规则的和温度倒置的魔鬼楼梯和再入。

英文摘要:

The left-right chiral and ferromagnetic-antiferromagnetic double spin-glass clock model, with the crucially even number of states q=4 and in three dimensions d=3, has been studied by renormalization-group theory. We find, for the first time to our knowledge, four different spin-glass phases, including conventional, chiral, and quadrupolar spin-glass phases, and phase transitions between spin-glass phases. The chaoses, in the different spin-glass phases and in the phase transitions of the spin-glass phases with the other spin-glass phases, with the non-spin-glass ordered phases, and with the disordered phase, are determined and quantified by Lyapunov exponents. It is seen that the chiral spin-glass phase is the most chaotic spin-glass phase. The calculated phase diagram is also otherwise very rich, including regular and temperature-inverted devil's staircases and reentrances.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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