22 citations · 88 across the 15 of their papers we have counts for
19 papers · 1 filter
Elastodynamics from Eulerian Poisson-bracket formalism: application to chiral odd solids
Cheng-Tai Lee, Tomer Markovich
The Poisson-bracket (PB) formalism is widely used to derive dynamics of coarse-grained (CG) fields to capture large-scale physics, extending the role of PBs in classical particle m…
Non-Hermitian chiral surface waves in disordered odd solids
Cheng-Tai Lee, Tomer Markovich
Chiral surface waves are surface-localized modes that propagate unidirectionally along a boundary, enabling directed transport and minimal back-scattering. While first identified i…
Odd elasticity in disordered chiral active materials
Cheng-Tai Lee, Tom C. Lubensky, Tomer Markovich
Chiral active materials are abundant in nature, including the cytoskeleton with attached motor proteins, rotary clusters of bacterial flagella, and self-spinning starfish embryos.…
Chiral active fluids: what can we learn from the total momentum?
Tomer Markovich, Tom C. Lubensky
Chiral active materials are those that break both time-reversal symmetry and parity microscopically, which results in average rotation of the material's complex molecules around th…
Field theory for mechanical criticality in disordered fiber networks
Sihan Chen, Tomer Markovich, Fred C. MacKintosh
Strain-controlled criticality governs the elasticity of jamming and fiber networks. While the upper critical dimension of jamming is believed to be =2, non mean-field exponent…
Effective Medium Theory for Mechanical Phase Transitions of Fiber Networks
Sihan Chen, Tomer Markovich, Fred C. MacKintosh
Networks of stiff fibers govern the elasticity of biological structures such as the extracellular matrix of collagen. These networks are known to stiffen nonlinearly under shear or…