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Polarizable Models in Molecular Dynamics for Identification of Effective Properties

机译:用于识别有效性质的分子动力学中的可极化模型

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The importance of mathematical modeling of modern materials is emerged due to high cost of test samples and dependence of created samples on pre-modeling. Today scientists tend to develop such research methods that describe test samples as accurately as possible. In this chapter, we describe two highly-effective methods of molecular dynamics (MD): (i) Fluctuating charge method and (ii) Effective moduli method. The first one is used for modeling of polarization effect by combining charge equilibration with electronegativity principle. The second one is used in mechanics for identification of homogeneous materials and composites properties. Computational experiments were performed using the LAMMPS software. Test sample is a nanorod of zinc oxide. It was built on wurtzite basis cell with 8 basis atoms. COMB3 potential was chosen for its accuracy and capability of taking into account polarization effect. The sample is divided into 3 parts: loading area, "computational" area and fixation area. Our goal was to identify its piezoelectric effective constants and we used the next experiment: first we performed relaxation of the sample and then continued research with relaxation/loading periods. After each relaxation/loading stage, we computed piezoelectric effective constant using effective moduli method and after all stages were studied, we analyzed all results. We also investigated three different sizes of the sample to detect size effect. Results of computational experiments are given in tables and diagrams and correspond to other experiments in this area. Effective constant value tends to the value of this constant for crystal with increasing the sample size, demonstrating the expected size effect.
机译:由于在预造型预先建模上的测试样本和所产生的样品的依赖性,出现了现代材料数学建模的重要性。今天科学家倾向于开发这种研究方法,尽可能准确地描述测试样品。在本章中,我们描述了两种高效的分子动力学方法(MD):(i)波动的电荷方法和(ii)有效的模态方法。第一个用于通过将电荷平衡与电负性原理相结合来建模偏振效果。第二个用于识别均质材料和复合材料的力学。使用LAMMPS软件进行计算实验。测试样品是氧化锌的纳米棒。它是由8个基本原子的Wurtzite基础单元。选择Comb3潜力是为了考虑到极化效应的准确性和能力。样品分为3部分:装载面积,“计算”区域和固定区域。我们的目标是识别其压电有效常数,我们使用了下一个实验:首先,我们对样品进行了放松,然后在休闲/装载期继续进行研究。在每次放松/装载阶段之后,我们使用有效的模态方法计算压电有效常数,并且在研究所有阶段后,我们分析了所有结果。我们还调查了三种不同尺寸的样品以检测尺寸效果。计算实验结果在表格和图表中给出,对应于该地区的其他实验。有效的恒定值倾向于晶体的恒定的恒定值,随着样本尺寸的增加,展示了预期的尺寸效应。

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