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Critical behavior and phase diagrams of a spin-1 Blume-Capel model with random crystal field interactions: An effective field theory analysis

机译:具有随机晶体场相互作用的自旋1 Blume-Capel模型的临界行为和相图:有效的场论分析

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A spin-1 Blume-Capel model with dilute and random crystal fields is examined for honeycomb and square lattices by introducing an effective-field approximation that takes into account the correlations between different spins that emerge when expanding the identities. For dilute crystal fields, we have given a detailed exploration of the global phase diagrams of the system in ~(kBTc)J-DJ plane with the second and first order transitions, as well as tricritical points. We have also investigated the effect of the random crystal field distribution characterized by two crystal field parameters DJ and △J on the phase diagrams of the system. The system exhibits clear distinctions in a qualitative manner with coordination number q for random crystal fields with △J,DJ≠0. We have also found that, under certain conditions, the system may exhibit a number of interesting and unusual phenomena, such as reentrant behavior of first and second order, as well as a double reentrance with three successive phase transitions.
机译:通过引入有效场近似来检查具有稀疏和随机晶体场的自旋1 Blume-Capel模型的蜂窝和方格,该有效场近似考虑了扩展身份时出现的不同自旋之间的相关性。对于稀薄的晶体场,我们对具有(kBTc)J-DJ平面的系统的整体相图进行了详细的探索,该平面具有二阶和一阶跃迁以及三临界点。我们还研究了以两个晶场参数DJ和△J为特征的随机晶场分布对系统相图的影响。对于△J,DJ≠0的随机晶体场,该系统在定性上表现出明显的区别,配位数为q。我们还发现,在某些条件下,系统可能会表现出许多有趣且不寻常的现象,例如一阶和二阶的可重入行为以及具有三个连续相变的双重可重入。

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