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• W2557659848 abstract "We generalize the rejection-free event-chain Monte Carlo algorithm from many particle systems with pairwise interactions to systems with arbitrary three- or many-particle interactions. We introduce generalized lifting probabilities between particles and obtain a general set of equations for lifting probabilities, the solution of which guarantees maximal global balance. We validate the resulting three-particle event-chain Monte Carlo algorithms on three different systems by comparison with conventional local Monte Carlo simulations: (i) a test system of three particles with a three-particle interaction that depends on the enclosed triangle area; (ii) a hard-needle system in two dimensions, where needle interactions constitute three-particle interactions of the needle end points; (iii) a semiflexible polymer chain with a bending energy, which constitutes a three-particle interaction of neighboring chain beads. The examples demonstrate that the generalization to many-particle interactions broadens the applicability of event-chain algorithms considerably." @default.
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• W2557659848 date "2017-02-01" @default.
• W2557659848 modified "2023-09-26" @default.
• W2557659848 title "Event-chain Monte Carlo algorithms for three- and many-particle interactions" @default.
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• W2557659848 doi "https://doi.org/10.1209/0295-5075/117/30001" @default.
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