most citedMicrotwist elasticity: A continuum approach to zero modes and topological polarization in Kagome lattices

39 citations · 42 across the 3 of their papers we have counts for

collaborators

6 papers

cond-mat.mes-hall20202 cited

Physical rendering of synthetic spaces for topological sound transport

Hui Chen, Hongkuan Zhang, Qian Wu +5

Synthetic dimensions can be rendered in the physical space and this has been achieved with photonics and cold atomic gases, however, little to no work has been succeeded in acousti…

physics.app-ph20201 cited

Channel-Coupling Fano Resonance and Acoustic Metadamping

Huy Nguyen, Qian Wu, Hui Chen +1

Fano resonance featuring asymmetric spectral profiles originates from the interference of local resonances and background continuum. Its narrow-band nature looks seemingly adverse…

physics.class-ph202039 cited

Microtwist elasticity: A continuum approach to zero modes and topological polarization in Kagome lattices

Hussein Nassar, Hui Chen, Guoliang Huang

The topologically polarized isostatic lattices discovered by Kane and Lubensky (2014, Nat. Phys. 10, 39-45) challenged the standard effective medium theories used in the modeling o…

cond-mat.mes-hall2018

Elastic quantum spin-Hall effect in Kagome lattices

Hui Chen, Hussein Nassar, Andrew N. Norris +2

A Quantum Spin-Hall Insulator (QSHI) is implemented into a simple mass-spring Kagome lattice. The transition from the trivial state to the topological one is described by an invari…

physics.app-ph2018

Observation of nonreciprocal wave propagation in a dynamic phononic lattice

Yifan Wang, Behrooz Yousefzadeh, Hui Chen +3

Acoustic waves in a linear time-invariant medium are generally reciprocal; however, reciprocity can break down in a time-variant system. In this Letter, we report on an experimenta…

cond-mat.mes-hall2018

Topological mechanics of edge waves in Kagome lattices

Hui Chen, Hussein Nassar, Guoliang Huang

Topological insulators are new phases of matter whose properties are derived from a number of qualitative yet robust topological invariants rather than specific geometric features…