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arXiv 0903.4564cond-mat.stat-mech
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具有保守序参量的一维海森堡模型的复相序

Complex phase-ordering of the one-dimensional Heisenberg model with conserved order parameter

R. Burioni, F. Corberi, A. Vezzani

摘要:

利用标度理论和数值模拟研究了具有守恒序参量的一维海森堡模型的相序动力学。我们发现一个丰富的动态模式,其特征在于由两个不同的增长长度的政权。自旋被发现是一个典型的大小$L_V(t)$的区域共面,而在这些区域内的平滑旋转相关联的一个较小的长度$L_C(t)$观察。两个不同的和共存的有序机制与这些长度,导致不同的增长规律$L_V(t)\sim t^{1/3}$和$L_C(t)\sim t^{1/4}$违反动力学标度。

英文摘要:

We study the phase-ordering kinetics of the one-dimensional Heisenberg model with conserved order parameter, by means of scaling arguments and numerical simulations. We find a rich dynamical pattern with a regime characterized by two distinct growing lengths. Spins are found to be coplanar over regions of a typical size $L_V(t)$, while inside these regions smooth rotations associated to a smaller length $L_C(t)$ are observed. Two different and coexisting ordering mechanisms are associated to these lengths, leading to different growth laws $L_V(t)\sim t^{1/3}$ and $L_C(t)\sim t^{1/4}$ violating dynamical scaling.

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