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Molecular dynamics in a grand ensemble: Bergmann-Lebowitz model and adaptive resolution simulation
Agarwal, Animesh ; Zhu, Jinglong ; Hartmann, Carsten ; Wang, Han ; Delle Site, Luigi
2015
关键词grand canonical Bergmann-Lebowitz Liouville equation adaptive resolution NONEQUILIBRIUM STATISTICAL-MECHANICS HYDROGEN-BOND DYNAMICS LIQUID WATER OPEN SYSTEMS CANONICAL ENSEMBLE COMPRESSIBILITY PARTICLE FIELD
英文摘要This article deals with the molecular dynamics simulation of open systems that can exchange energy and matter with a reservoir; the physics of the reservoir and its interactions with the system are described by the model introduced by Bergmann and Lebowitz (P G Bergmann and J L Lebowitz 1955 Phys. Rev. 99 578). Despite its conceptual appeal, the model did not gain popularity in the field of molecular simulation and, as a consequence, did not play a role in the development of open system molecular simulation techniques, even though it can provide the conceptual legitimation of simulation techniques that mimic open systems. We shall demonstrate that the model can serve as a tool in devising both numerical procedures and conceptual definitions of physical quantities that cannot be defined in a straightforward way by systems with a fixed number of molecules. In particular, we discuss the utility of the Bergmann-Lebowitz (BL) model for the calculation of equilibrium time correlation functions within the grand canonical adaptive resolution method (GC-AdResS) and report numerical results for the case of liquid water.; Deutsche Forschungsgemeinschaft (DFG); Heisenberg grant [DE 1140/5-2]; DFG grant [DE 1140/7-1]; National High Technology Research and Development Program of China [2015AA011201]; North German Supercomputing Alliance (HLRN) [bec00100]; Heisenberg grant; [CRC 1114]; SCI(E); EI; ARTICLE; luigi.dellesite@fu-berlin.de; 8; 17
语种中文
出处SCI ; EI
出版者NEW JOURNAL OF PHYSICS
内容类型其他
源URL[http://hdl.handle.net/20.500.11897/417129]  
专题数学科学学院
推荐引用方式
GB/T 7714
Agarwal, Animesh,Zhu, Jinglong,Hartmann, Carsten,et al. Molecular dynamics in a grand ensemble: Bergmann-Lebowitz model and adaptive resolution simulation. 2015-01-01.
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