G
Greg van Anders
Researcher at University of Michigan
Publications - 66
Citations - 1622
Greg van Anders is an academic researcher from University of Michigan. The author has contributed to research in topics: Colloidal crystal & Little string theory. The author has an hindex of 18, co-authored 65 publications receiving 1374 citations. Previous affiliations of Greg van Anders include University of British Columbia & Queen's University.
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Understanding shape entropy through local dense packing
TL;DR: It is shown quantitatively that shape drives the phase behavior of systems of anisotropic particles upon crowding through DEFs, and the mechanism that generates directional entropic forces is the maximization of entropy by optimizing local particle packing.
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Entropically patchy particles: engineering valence through shape entropy.
TL;DR: In this article, the authors introduce the notion of entropically patchy particles as the entropic counterpart to enthalpically-patchy particles and introduce a theoretical framework that defines and quantifies directional entropics.
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Entropically Patchy Particles: Engineering Valence through Shape Entropy
TL;DR: The findings demonstrate that entropic patchiness and emergent valence provide a way of engineering directional bonding into nanoparticle systems, whether in the presence or absence of additional, non-entropic forces.
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Biomimetic Hierarchical Assembly of Helical Supraparticles from Chiral Nanoparticles
Yunlong Zhou,Ryan L. Marson,Greg van Anders,Jian Zhu,Guanxiang Ma,Peter Ercius,Kai Sun,Bongjun Yeom,Sharon C. Glotzer,Nicholas A. Kotov +9 more
TL;DR: It is reported that molecular-scale chirality of a CdTe nanoparticle surface can be translated to nanoscale helical assemblies, leading to chiroptical activity in the visible electromagnetic range.
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Self-Assembly of Archimedean Tilings with Enthalpically and Entropically Patchy Polygons
TL;DR: This study provides a minimal set of guidelines for the design of anisostropic patchy particles that can self-assemble all 11 Archimedean tilings, and proposes a set of design rules with general applicability to one- and two-component systems of polygons.