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On DFT Molecular Simulation for Non-Adaptive Kernel Approximation

机译:非自适应核逼近的DFT分子模拟

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Using accurate quantum energy computations in nanotechnologic applications is usually very computationally intensive. That makes it difficult to apply in subsequent quantum simulation. In this paper, we present some preliminary results pertaining to stochastic methods for alleviating the numerical expense of quantum estimations. The initial information about the quantum energy originates from the Density Functional Theory. The determination of the parameters is performed by using methods stemming from machine learning. We survey the covariance method using marginal likelihood for the statistical simulation. More emphasis is put at the position of equilibrium where the total atomic energy attains its minimum. The originally intensive data can be reproduced efficiently without losing accuracy. A significant acceleration gain is perceived by using the proposed method.
机译:在纳米技术应用中使用精确的量子能量计算通常需要大量的计算。这使得很难在后续的量子模拟中应用。在本文中,我们提出了一些与随机方法有关的初步结果,这些方法可减轻量子估计的数值费用。有关量子能量的初始信息源自密度泛函理论。通过使用源自机器学习的方法来执行参数的确定。我们使用统计的边际可能性调查协方差方法。在总的原子能达到其最小值的平衡位置上更加强调。原始密集数据可以有效地再现而不会丢失准确性。通过使用所提出的方法,可以感觉到明显的加速增益。

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