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An Emerging O(N) Model and Algorithm for Virtual Prototyping of Dynamics of Molecular Conformation

机译:用于分子构象动力学虚拟原型的新兴O(N)模型和算法

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Molecular dynamics is effective for nano-scale phenomenon analysis. There are two major computational steps associated with computer simulation of dynamics of molecular conformation and they are the calculation of the interatomic forces and the formation and solution of the equations of motion. Currently, these two computational steps are treated separately, but in this paper an O(N) (order N) procedure is presented for an integration between these computational steps. For computational costs associated with calculating the interatomic forces, an internal coordinate method (ICM) approach is used for determining potentials due to both the bonding and non-bonding interactions. Thus, the potential gradients can be expressed as a combination of the potential in absolute and relative coordinates. For computational costs associated with the formation and solution of the equations of motion for the system, a constraint method that is used in computational multibody dynamics is utilized. This frees some degrees of freedom so that Kane's method can be applied for the recursive formation and solution of equations of motion for the atomistic molecular system. Because the inclusion of lightly excited high frequency degrees of freedom, such as inter-atomic oscillations and rotation about double bonds would force the use of very small integration step sizes, holonomic constraints are introduced to freeze these "uninteresting" degrees of freedom. By introducing these hard constraints the time scale can be appropriately sized for to provide a less computationally intensive dynamic simulation of molecular conformation. Thealgorithm developed improves computational speed significantly when compared with any traditional O(N~3) procedure.
机译:分子动力学对于纳米尺度现象分析是有效的。与计算机模拟分子构象动力学有关的主要计算步骤有两个,它们是原子间力的计算以及运动方程的形成和求解。当前,这两个计算步骤已分别处理,但在本文中,提出了O(N)(N阶)过程用于这些计算步骤之间的集成。对于与计算原子间力相关的计算成本,内部坐标法(ICM)方法用于确定由于键和非键相互作用而产生的电势。因此,电势梯度可以表示为绝对坐标和相对坐标中的电势的组合。对于与系统运动方程的形成和求解相关的计算成本,使用了一种在计算多体动力学中使用的约束方法。这释放了一定程度的自由度,因此可以将Kane方法应用于原子分子系统的运动方程的递归形成和求解。因为包含轻度激发的高频自由度(例如原子间振荡和围绕双键的旋转)将迫使使用非常小的积分步长,所以引入了完整的约束来冻结这些“无趣的”自由度。通过引入这些硬约束,可以适当地调整时间尺度,以提供较少的计算密集的分子构象动态模拟。这 与任何传统的O(N〜3)程序相比,该算法的开发显着提高了计算速度。

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