首页> 外文期刊>The European physical journal, B. Condensed matter physics >Magnetic phase diagram of a spin S=1/2 antiferromagnetic two-leg ladder with modulated along legs Dzyaloshinskii-Moriya interaction
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Magnetic phase diagram of a spin S=1/2 antiferromagnetic two-leg ladder with modulated along legs Dzyaloshinskii-Moriya interaction

机译:旋转S = 1/2反铁磁性双腿梯的磁相图,沿着腿部调制Dzyaloshinskii-Moriya相互作用

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摘要

We study the ground-state magnetic phase diagram of a spin S = 1/2 antiferromagnetic two-leg ladder with period two lattice units modulated Dzyaloshinskii-Moriya (DM) interaction along the legs. We consider the case of collinear DM vectors and strong rung exchange and magnetic field. In this limit we map the initial ladder model onto an effective spin sigma = 1/2 XXZ chain and study the latter using the continuum-limit bosonization approach. We identified four quantum phase transitions and corresponding critical magnetic fields, which mark transitions from the spin gapped regimes into the gapless quantum spin-liquid regimes. In the gapped phases the magnetization curve of the system shows plateaus at magnetisation M = 0 and to its saturation value per rung M = M-sat = 1. We have shown that the very presence of alternating DM interaction leads to opening of a gap in the excitation spectrum at magnetization M = 0.5M(sat). The width of the magnetization plateau at M = 0.5M(sat), is determined by the associated with the dynamical generation of a gap in the spectrum is calculated and is shown that its length scales as (D0D1/J(2))(alpha) where D-0, D-1 are uniform and staggered components of the DM term, J is the intraleg exchange and alpha <= 3/4 and weakly depends on the DM couplings.
机译:我们研究了旋转S = 1/2反铁磁性双腿梯的地面磁相图随着两个晶格单元调制沿着腿部的Dzyaloshinskii-Moriya(DM)相互作用。我们考虑了共线DM矢量和强梯交换和磁场的情况。在这个限制中,我们将初始梯形模型映射到有效的旋转sigma = 1/2 xxz链中,并使用连续限制振荡方法研究后者。我们确定了四个量子相变和相应的关键磁场,该磁场标记从旋转的螺旋制度转变为无级量子旋转液体制度。在堵塞阶段中,系统的磁化曲线在磁化M = 0处显示了平台,并且每个梯度m = m = m-sat = 1。我们已经示出了交替的DM交互的非常存在导致间隙的开口打开磁化强度M = 0.5M(SAT)的激发光谱。 M = 0.5M(SAT)的磁化平台的宽度由计算频谱中的间隙的动态产生确定,并显示其长度尺度为(D0D1 / J(2))(alpha在DM术语的情况下,DM术语的DM术语的均匀和交错组件,J是Intraleg Exchange和alpha <= 3/4,弱取决于DM耦合。

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