论文标题
推定的基塔夫磁铁$α$ -rucl $ _3 $的磁化热导率中振荡结构的起源
Origin of oscillatory structures in the magnetothermal conductivity of the putative Kitaev magnet $α$-RuCl$_3$
论文作者
论文摘要
层次的蜂窝磁铁$α$ -rucl $ _3 $被建议展示出野外诱导的量子自旋液态状态,其中所报道的接近半定量值的大型热厅效应仍然是争论的主题。最近,报告了磁热导率的振荡结构,并将其解释为电荷中性颗粒的量子振荡。为了研究这些振荡结构的起源,我们对平面磁化热电导率$κ(h)$降低至低温(100 mk)以及磁化$ M $,对两种不同的技术生长的单晶:Bridgman和化学蒸汽运输。结果表明,$κ(H)$中的一系列倾角和位于同一田地的田间衍生物中的峰值,而与生长方法无关。我们认为这些结构源自场诱导的相变而不是量子振荡。 The positions of several of these features are temperature-dependent and connected to the magnetic phase transitions in zero field: the main transition at 7 K and weaker additional transitions which likely arise from secondary phases at 10 K and 13 K. In contrast to what is expected for quantum oscillations, the magnitude of the structure in $κ(H)$ is smaller for the higher conductivity crystal and decreases rapidly upon cooling below 1 K.
The layered honeycomb magnet $α$-RuCl$_3$ has been suggested to exhibit a field-induced quantum spin liquid state, in which the reported large thermal Hall effect close to the half-quantized value still remains a subject of debate. Recently, oscillatory structures of the magnetothermal conductivity were reported and interpreted as quantum oscillations of charge-neutral particles. To investigate the origin of these oscillatory structures, we performed a comprehensive measurement of the in-plane magnetothermal conductivity $κ(H)$ down to low temperature (100 mK), as well as magnetization $M$, for single crystals grown by two different techniques: Bridgman and chemical vapor transport. The results show a series of dips in $κ(H)$ and peaks in the field derivative of $M$ located at the same fields independent of the growth method. We argue that these structures originate from field-induced phase transitions rather than quantum oscillations. The positions of several of these features are temperature-dependent and connected to the magnetic phase transitions in zero field: the main transition at 7 K and weaker additional transitions which likely arise from secondary phases at 10 K and 13 K. In contrast to what is expected for quantum oscillations, the magnitude of the structure in $κ(H)$ is smaller for the higher conductivity crystal and decreases rapidly upon cooling below 1 K.