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The double-funnel energy landscape of the 38-atom Lennard-Jones cluster

机译:38个原子的Lennard-Jones团簇的双漏斗能量景观

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The 38-atom Lennard-Jones cluster has a paradigmatic double-funnel energy landscape. One funnel ends in the global minimum, a face-centered-cubic (fcc) truncated octahedron. At the bottom of the other funnel is the second lowest energy minimum which is an incomplete Mackay icosahedron. We characterize the energy landscape in two ways. First, from a large sample of minima and transition states we construct a disconnectivity graph showing which minima are connected below certain energy thresholds. Second, we compute the free energy as a function of a bond-order parameter. The free energy profile has two minima, one which corresponds to the fcc funnel and the other which at low temperature corresponds to the icosahedral funnel and at higher temperatures to the liquidlike state. These two approaches show that the greater width of the icosahedral funnel, and the greater structural similarity between the icosahedral structures and those associated with the liquidlike state, are the cause of the smaller free energy barrier for entering the icosahedral funnel from the liquidlike state and therefore of the clusters' preferential entry into this funnel on relaxation down the energy landscape. Furthermore, the large free energy barrier between the fcc and icosahedral funnels, which is energetic in origin, causes the cluster to be trapped in one of the funnels at low temperature. These results explain in detail the link between the double-funnel energy landscape and the difficulty of global optimization for this cluster.
机译:38原子的Lennard-Jones团簇具有双漏斗能量范式。一个漏斗以全局最小值结尾,即面心立方(fcc)截短的八面体。在另一个漏斗的底部是第二最低的最低能量,它是不完整的Mackay二十面体。我们以两种方式描述能源格局。首先,从大量的最小值和过渡态样本中,我们构建了一个断开连接图,该图显示了哪些最小值在某些能量阈值以下连接。其次,我们根据键序参数计算自由能。自由能分布具有两个最小值,一个最小值对应于fcc漏斗,另一个最小值在低温时对应于二十面体漏斗,而在更高的温度下对应于液态。这两种方法表明,二十面体漏斗的宽度较大,且二十面体结构与与液状状态相关的结构之间的结构相似性较高,是导致从液状状态进入二十面体漏斗的自由能垒较小的原因。放宽能源景观后,集群优先进入此漏斗的可能性。此外,FCC和二十面体漏斗之间的巨大自由能垒起源很强,导致该簇在低温下被困在其中一个漏斗中。这些结果详细说明了双漏斗能源格局与该集群的全局优化难度之间的联系。

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