most citedEntropic -function of 3D Ising conformal field theory via the fuzzy sphere regularization

2 citations · 2 across the 1 of their papers we have counts for

collaborators

6 papers

hep-th2024

Impurities with a cusp: general theory and 3d Ising

Gabriel Cuomo, Yin-Chen He, Zohar Komargodski

In CFTs, the partition function of a line defect with a cusp depends logarithmically on the size of the line with an angle-dependent coefficient: the cusp anomalous dimension. In t…

cond-mat.stat-mech2024

Reclaiming the Lost Conformality in a non-Hermitian Quantum 5-state Potts Model

Yin Tang, Han Ma, Qicheng Tang +2

Conformal symmetry, emerging at critical points, can be lost when renormalization group fixed points collide. Recently, it was proposed that after collisions, real fixed points tra…

hep-th20242 cited

Entropic -function of 3D Ising conformal field theory via the fuzzy sphere regularization

Liangdong Hu, W. Zhu, Yin-Chen He

The -function, the three-dimensional counterpart of the central charge in the 2D conformal field theory, measures the effective number of degrees of freedom in 3D quantum field…

quant-ph2024

Floquet Flux Attachment in Cold Atomic Systems

Helia Kamal, Jack Kemp, Yin-Chen He +4

Flux attachment provides a powerful conceptual framework for understanding certain forms of topological order, including most notably the fractional quantum Hall effect. Despite it…

hep-th2024

The -function and Defect Changing Operators from Wavefunction Overlap on a Fuzzy Sphere

Zheng Zhou, Davide Gaiotto, Yin-Chen He +1

Defects are common in physical systems with boundaries, impurities or extensive measurements. The interaction between bulk and defect can lead to rich physical phenomena. Defects i…

cond-mat.str-el2023

Quantum Monte Carlo Simulation of the 3D Ising Transition on the Fuzzy Sphere

Johannes S. Hofmann, Florian Goth, Wei Zhu +2

We present a numerical quantum Monte Carlo (QMC) method for simulating the 3D phase transition on the recently proposed fuzzy sphere [Phys. Rev. X 13, 021009 (2023)]. By introducin…