We compute the differential Poisson's ratio of a suspended two-dimensional crystalline membrane embedded into a space of large dimensionality $d \gg 1$. We demonstrate that, in the regime of anomalous Hooke's law, the differential Poisson's ratio approaches a universal value determined solely by the spatial dimensionality $d_c$, with a power-law expansion $ν= -1/3 + 0.016/d_c + O(1/d_c^2)$, where $d_c=d-2$. Thus, the value $-1/3$ predicted in previous literature holds only in the limit $d_c\to \infty$.
Reply to 'Comment on "Thermodynamics of quantum crystalline membranes"'
在这篇文章中，我们回复了E.I.Kats和V.V.Lebedev [arXiv：1407.4298]对我们最近的工作“量子结晶膜的热力学”[Phys. Rev. B 89，224307（2014）]的评论。Kats和Lebedev质疑我们工作中提出的计算的有效性，特别是使用德拜动量作为理论的紫外调节器。我们处理和反驳Kats和Lebedev对我们工作的批评。
High-$Q$ membrane resonators using ultra-high-stress crystalline TiN films
Komaba Institute for Science (KIS), The University of Tokyo（东京大学绪方理工学研究所）；RIKEN Center for Quantum Computing (RQC)（理化学研究所量子计算中心）；IBM Quantum, IBM Research - Tokyo（IBM量子，IBM研究-东京）；Advanced ICT Research Institute, National Institute of Information and Communications Technology（信息通信技术研究所高级ICT研究所）；Inamori Research Institute for Science (InaRIS)（稻盛理工学研究所）
Curvature-Controlled Infrared Regularization of Crystalline Membranes
Research Division, Araya Inc.（Araya公司研究部）；Centre for Complexity Science, Imperial College London（伦敦帝国理工学院复杂性科学中心）；Facultad de Ciencias en Física y Matemáticas, Benemérita Universidad Autónoma de Chiapas（恰帕斯自治优秀大学物理与数学科学学院）
