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ansysabaqus新蟲 (正式寫手)
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[交流]
研究擴(kuò)散，2000個(gè)基體原子和125個(gè)擴(kuò)散原子合適嗎？nvt弛豫50ps，npt100ps 已有3人參與
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| 算出來的結(jié)果可靠嗎？會(huì)不會(huì)原子選的少了，或者時(shí)間設(shè)少了 |
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小木蟲: 金幣+0.5, 給個(gè)紅包，謝謝回帖
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不是簡(jiǎn)單地說合適不合適。 1.模型原子數(shù)的多少，與模擬盒子的大小有直接關(guān)系，如果你使用了cutoff的方法，cutoff的半徑對(duì)盒子的大小有要求。 2.具體要弛豫多久，體系越大弛豫的時(shí)間越長(zhǎng)。 參見如下： It is rarely the case that the starting conditions of a simulation (the particle coordinates and velocities) correspond to a configuration that is consistent with the equilibrium distribution of the system. Often, in the construction of the system, an optimization of the geometry with respect to a forcefield has been performed in order to remove unphysical interactions, but this has the consequence of placing the system in a configuration that is a potential minimum. If particle velocities are assigned at random from a Maxwell-Boltzmann distribution and an integration is then performed in the microcanonical ensemble (i.e. internal energy is conserved), a decline in temperature is observed as some of the kinetic energy is transferred to potential energy. It is thus important that the simulation is run for a period before any analysis is conducted, in order to ensure that it is properly at equilibrium. In many cases the equilibrium can be facilitated by the application of a thermostat. There are a number of methods for determining when a system is at equilibrium: approximate methods include plotting the energy or temperature against time, at equilibrium these quantities will fluctuate around constant averages. More sophisticated methods include calculating order parameters (see Allen and Tildesley, 1987). |
2樓2014-04-29 16:45:52
老虎大王
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3樓2014-04-30 10:17:51
yourselfs
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4樓2014-05-14 23:28:01
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