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arXiv 0806.1074cond-mat.str-elcond-mat.stat-mech
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弱耦合阻挫量子自旋链的磁序

Magnetic ordering of weakly coupled frustrated quantum spin chains

A. A. Zvyagin, S. -L. Drechsler

摘要:

计算了由自旋为1/2的量子链和反铁磁自旋阻挫耦合(或锯齿形阶梯)组成的准一维弱相互作用系统的有序温度。结果表明,在一维子系统的两相之间的量子临界点起着至关重要的作用。如果一维子系统在基态中处于反铁磁相,类似于没有阻挫的自旋链的相,弱耦合产生Neel型磁序。对于大于临界值(量子相变发生的临界值)的链内自旋阻碍相互作用,准一维自旋系统表现出螺旋磁无公度有序。我们的量子理论的结果进行了比较与准经典近似。磁有序的计算功能,预计是通用的弱耦合量子自旋链与无隙激发和自旋挫败最近和次近邻相互作用。

英文摘要:

The ordering temperature of a quasi-one-dimensional system, consisting of weakly interacting quantum spin-1/2 chains with antiferromagnetic spin-frustrating couplings (or zig-zag ladder) is calculated. The results show that a quantum critical point between two phases of the one-dimensional subsystem plays a crucial role. If the one-dimensional subsystem is in the antiferromagnetic-like phase in the ground state, similar to the phase of a spin chain without frustration, weak couplings yield magnetic ordering of the Neel type. For intra-chain spin-frustrating interactions larger than the critical one (at which the quantum phase transition takes place), the quasi-one-dimensional spin system manifests a spiral magnetic incommensurate ordering. The obtained results of our quantum theory are compared with the quasi-classical approximations. The calculated features of magnetic ordering are expected to be generic for weakly coupled quantum spin chains with gapless excitations and spin-frustrating nearest and next-nearest neighbor interactions.

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