activity
19972023
most citedGrain Boundary Scars and Spherical Crystallography

509 citations · 2.2k across the 41 of their papers we have counts for

collaborators

41 papers

cond-mat.mes-hall2023★ 15 cited

Two-dimensional assembly of gold nanoparticles grafted with charged-end-group polymers

Hyeong Jin Kim, Binay P. Nayak, Honghu Zhang +5

Hypothesis: Introducing charged terminal groups to polymers that graft nanoparticles enables Coulombic control over their assembly by tuning the pH and salinity of aqueous suspensi…

physics.bio-ph2022★ 8 cited

Exact Solution for Elastic Networks on Curved Surfaces

Yinan Dong, Roya Zandi, Alex Travesset

The problem of characterizing the structure of an elastic network constrained to lie on a frozen curved surface appears in many areas of science and has been addressed by many diff…

cond-mat.mtrl-sci2022★ 108 cited

Chiral Assemblies of Pinwheel Superlattices on Substrates

Shan Zhou, Jiahui Li, Jun Lu +14

The unique topology and physics of chiral superlattices make their self-assembly from nanoparticles a holy grail for (meta)materials. Here we show that tetrahedral gold nanoparticl…

cond-mat.soft2020★ 15 cited

Phase Diagram and Structure Map of Binary Nanoparticle Superlattices from a Lennard-Jones Model

Shang Ren, Yang Sun, Feng Zhang +3

A first principle prediction of the binary nanoparticle phase diagram assembled by solvent evaporation has eluded theoretical approaches. In this paper, we show that a binary syste…

cond-mat.soft2019★ 43 cited

Ground States of Crystalline Caps: Generalized Jellium on Curved Space

Siyu Li, Roya Zandi, Alex Travesset +1

We study the structure and elastic energy of the ground states of crystalline caps conforming to a spherical surface. These ground states consist of positive disclination defects i…

cond-mat.soft2019★ 16 cited

Elasticity in Curved Topographies: Exact Theories and Linear Approximations

Siyu Li, Roya Zandi, Alex Travesset

Almost all available results in elasticity on curved topographies are obtained within either a small curvature expansion or an empirical covariant generalization that accounts for…