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• W2112873175 abstract "We have previously used inverse statistical-mechanical methods to optimize isotropic pair interactions with multiple extrema to yield low-coordinated crystal classical ground states (e.g., honeycomb and diamond structures) in d-dimensional Euclidean space d. Here we demonstrate the counterintuitive result that no extrema are required to produce such low-coordinated classical ground states. Specifically, we show that monotonic convex pair potentials can be optimized to yield classical ground states that are the square and honeycomb crystals in 2 over a non-zero number density range. Such interactions may be feasible to achieve experimentally using colloids and polymers." @default.
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• W2112873175 date "2011-01-01" @default.
• W2112873175 modified "2023-09-27" @default.
• W2112873175 title "Optimized monotonic convex pair potentials stabilize low-coordinated crystals" @default.
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• W2112873175 doi "https://doi.org/10.1039/c0sm01205j" @default.
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