论文标题

量子对非常规捏点奇异性的影响

Quantum effects on unconventional pinch point singularities

论文作者

Niggemann, Nils, Iqbal, Yasir, Reuther, Johannes

论文摘要

分面相是一种特别异国的量子自旋液体,基本准粒子本质上是固定的。这些阶段可以通过非常规的量规理论来描述,称为张量或多极仪理论,分别针对所谓的I型或II型分裂阶段的特征。这两种变体都与自旋结构因子中的独特奇异模式相关联,例如I型II类分体阶段的I型和二次捏点的多率捏点。在这里,我们通过数字研究旋转$ s = 1/2 $量子版本在八面体晶格上的旋转$ s = 1/2 $量子版本来评估量子波动对这些模式的影响,并在八面体晶格上具有确切的多率和四倍捏点的实现,以及异常的捏合线奇异性。基于大规模伪费米和伪主要重新归一化组的计算,我们将这些光谱特征的完整性作为衡量相应法族子相的稳定性的量度。我们发现,在所有三种情况下,量子波动与纯热波动的影响相反,量子波动通过将其涂抹出来并将信号从奇异性转移而转移到奇异点上,从而显着改变了捏点或线的形状。这表明这些阶段可能的脆弱性,使我们能够识别残留物的特征指纹。

Fracton phases are a particularly exotic type of quantum spin liquids where the elementary quasiparticles are intrinsically immobile. These phases may be described by unconventional gauge theories known as tensor or multipolar gauge theories, characteristic for so-called type-I or type-II fracton phases, respectively. Both variants have been associated with distinctive singular patterns in the spin structure factor, such as multifold pinch points for type-I and quadratic pinch points for type-II fracton phases. Here, we assess the impact of quantum fluctuations on these patterns by numerically investigating the spin $S=1/2$ quantum version of a classical spin model on the octahedral lattice featuring exact realizations of multifold and quadratic pinch points, as well as an unusual pinch line singularity. Based on large scale pseudo fermion and pseudo Majorana functional renormalization group calculations, we take the intactness of these spectroscopic signatures as a measure for the stability of the corresponding fracton phases. We find that in all three cases, quantum fluctuations significantly modify the shape of pinch points or lines by smearing them out and shifting signal away from the singularities in contrast to effects of pure thermal fluctuations. This indicates possible fragility of these phases and allows us to identify characteristic fingerprints of their remnants.

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