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基于蒙特卡洛的有限元法对空位缺陷石墨烯片的振动分析

Vibration Analysis of Vacancy Defected Graphene Sheets by Monte Carlo Based Finite Element Method.

作者信息

Chu Liu, Shi Jiajia, Souza de Cursi Eduardo

机构信息

School of Transportation, Nantong University, Nantong 226019, China.

Département Mécanique, Institut National des Sciences Appliquées de Rouen, 76801 Rouen, France.

出版信息

Nanomaterials (Basel). 2018 Jul 2;8(7):489. doi: 10.3390/nano8070489.

DOI:10.3390/nano8070489
PMID:30004459
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC6070932/
Abstract

The stochastic distributed placement of vacancy defects has evident effects on graphene mechanical property, which is a crucial and challenged issue in the field of nanomaterial. Different from the molecular dynamic theory and continuum mechanics theory, the Monte Carlo based finite element method (MC-FEM) was proposed and performed to simulate vibration behavior of vacancy defected graphene. Based on the Monte Carlo simulation, the difficulties in random distributed location of vacancy defects were well overcome. The beam element was chosen to represent the exact atomic lattice of the graphene. The results of MC-FEM have a satisfied agreement with that in the reported references. The natural frequencies in the certain vibration mode were captured to observe the mechanical property of vacancy defected graphene sheets. The discussion about the parameters corresponding with geometry and material property was accomplished by probability theory and mathematical statistics.

摘要

空位缺陷的随机分布对石墨烯的力学性能有显著影响,这是纳米材料领域一个关键且具有挑战性的问题。与分子动力学理论和连续介质力学理论不同,提出并采用了基于蒙特卡洛的有限元方法(MC-FEM)来模拟有空位缺陷的石墨烯的振动行为。基于蒙特卡洛模拟,很好地克服了空位缺陷随机分布位置的困难。选择梁单元来代表石墨烯精确的原子晶格。MC-FEM的结果与已发表参考文献中的结果具有良好的一致性。捕捉了特定振动模式下的固有频率,以观察有空位缺陷的石墨烯片的力学性能。通过概率论和数理统计完成了与几何和材料性能相关参数的讨论。

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本文引用的文献

1
Monte Carlo study of the semimetal-insulator phase transition in monolayer graphene with a realistic interelectron interaction potential.利用现实的电子间相互作用势对单层石墨烯的半导体-绝缘体相变进行的蒙特卡罗研究。
Phys Rev Lett. 2013 Aug 2;111(5):056801. doi: 10.1103/PhysRevLett.111.056801. Epub 2013 Jul 30.
2
Elastic properties of monolayer graphene with different chiralities.不同手性单层石墨烯的弹性性质。
J Phys Condens Matter. 2013 Mar 27;25(12):125302. doi: 10.1088/0953-8984/25/12/125302. Epub 2013 Feb 28.
3
Elastic fields and moduli in defected graphene.
基于随机有限元模型的石墨烯中碳原子相互作用在共振振动下的不确定性传播
Materials (Basel). 2022 May 20;15(10):3679. doi: 10.3390/ma15103679.
4
The Fingerprints of Resonant Frequency for Atomic Vacancy Defect Identification in Graphene.用于石墨烯中原子空位缺陷识别的共振频率指纹图谱
Nanomaterials (Basel). 2021 Dec 20;11(12):3451. doi: 10.3390/nano11123451.
5
The correlation between graphene characteristic parameters and resonant frequencies by Monte Carlo based stochastic finite element model.基于蒙特卡洛的随机有限元模型研究石墨烯特征参数与共振频率之间的相关性
Sci Rep. 2021 Nov 25;11(1):22962. doi: 10.1038/s41598-021-02429-2.
6
Machine Learning-Based Detection of Graphene Defects with Atomic Precision.基于机器学习的石墨烯缺陷原子精度检测
Nanomicro Lett. 2020 Sep 7;12(1):181. doi: 10.1007/s40820-020-00519-w.
7
The Effects of Random Porosities in Resonant Frequencies of Graphene Based on the Monte Carlo Stochastic Finite Element Model.基于蒙特卡罗随机有限元模型的石墨烯共振频率的随机孔隙率的影响。
Int J Mol Sci. 2021 May 1;22(9):4814. doi: 10.3390/ijms22094814.
8
Atomic-Scale Friction on Monovacancy-Defective Graphene and Single-Layer Molybdenum-Disulfide by Numerical Analysis.基于数值分析的单空位缺陷石墨烯和单层二硫化钼的原子尺度摩擦
Nanomaterials (Basel). 2020 Jan 2;10(1):87. doi: 10.3390/nano10010087.
9
A Mechanics Based Surface Image Interpretation Method for Multifunctional Nanocomposites.一种基于力学的多功能纳米复合材料表面图像解释方法。
Nanomaterials (Basel). 2019 Nov 7;9(11):1578. doi: 10.3390/nano9111578.
10
A Kriging Surrogate Model for Uncertainty Analysis of Graphene Based on a Finite Element Method.基于有限元法的石墨烯不确定性分析的克里金代理模型。
Int J Mol Sci. 2019 May 13;20(9):2355. doi: 10.3390/ijms20092355.
有缺陷石墨烯中的弹性场和模量。
J Phys Condens Matter. 2012 Mar 14;24(10):104020. doi: 10.1088/0953-8984/24/10/104020. Epub 2012 Feb 21.
4
Structural defects in graphene.石墨烯中的结构缺陷。
ACS Nano. 2011 Jan 25;5(1):26-41. doi: 10.1021/nn102598m. Epub 2010 Nov 23.
5
Detailed kinetic Monte Carlo simulations of graphene-edge growth.详细的石墨烯边缘生长的动力学蒙特卡罗模拟。
J Phys Chem A. 2010 Jan 21;114(2):689-703. doi: 10.1021/jp906541a.
6
Nonlinear elasticity of monolayer graphene.单层石墨烯的非线性弹性
Phys Rev Lett. 2009 Jun 12;102(23):235502. doi: 10.1103/PhysRevLett.102.235502. Epub 2009 Jun 11.
7
Measurement of the elastic properties and intrinsic strength of monolayer graphene.单层石墨烯弹性特性和本征强度的测量。
Science. 2008 Jul 18;321(5887):385-8. doi: 10.1126/science.1157996.
8
Electric field effect in atomically thin carbon films.原子级薄碳膜中的电场效应。
Science. 2004 Oct 22;306(5696):666-9. doi: 10.1126/science.1102896.