{"title":"从零到无限:定制的原子计算结晶固体-应用于石墨烯和金刚石","authors":"A. Zdetsis, Shanawer Niaz","doi":"10.5185/amlett.2021.091659","DOIUrl":null,"url":null,"abstract":"methodology has been very successfully applied and extrapolated to Si, Be, BeH, CdSe, MgH, crystals and nanocrystals, with almost chemical accuracy in most cases. Here, after a pedagogical and critical review of the earlier results, we introduce a new combined and expanded approach to comparatively describe the electronic and cohesive properties of diamond and graphene. For the later a drastically enlarged sequence of “nanocrystals” of well-chosen geometries and sizes up to 1440 atoms or 8190 electrons is used to verify earlier predictions and results. We have obtained in a simple and fast way the bandgap (5.4 eV) and the cohesive energy (7.34 eV/atom) of diamond with almost chemical accuracy; and we have fully rationalized (in a different perspective and prospective) the electronic and cohesive properties of graphene, with a tentative value of cohesive energy of 7.52 eV/atom. Strangely enough this value is larger than the one for diamond and is currently under investigation. Finally, we suggest that this methodology in its current simple and transparent form can be a first-line diagnostic, functional, and inexpensive computational tool. This is particularly true for quick assessments and comparative estimates, size-dependence studies, or cases where standard k-space methods or other advanced techniques either fail or demand unavailable computational resources. We review and combine two different atomistic-calculation approaches for macroscopic solids, applying them successfully to 2D graphene, in comparison to the 3D diamond with a dual target: 1) to gain novel physical insight about the Dirac","PeriodicalId":7281,"journal":{"name":"Advanced Materials Letters","volume":null,"pages":null},"PeriodicalIF":0.0000,"publicationDate":"2021-09-22","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":"3","resultStr":"{\"title\":\"From Zero to Infinity: Customized Atomistic Calculations for Crystalline Solids —Applications to Graphene and Diamond\",\"authors\":\"A. Zdetsis, Shanawer Niaz\",\"doi\":\"10.5185/amlett.2021.091659\",\"DOIUrl\":null,\"url\":null,\"abstract\":\"methodology has been very successfully applied and extrapolated to Si, Be, BeH, CdSe, MgH, crystals and nanocrystals, with almost chemical accuracy in most cases. 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This is particularly true for quick assessments and comparative estimates, size-dependence studies, or cases where standard k-space methods or other advanced techniques either fail or demand unavailable computational resources. 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引用次数: 3
摘要
该方法已经非常成功地应用和外推到Si, Be, BeH, CdSe, MgH,晶体和纳米晶体,在大多数情况下几乎具有化学精度。在此,在对早期结果进行教学和批判性回顾之后,我们引入了一种新的组合和扩展方法来比较描述金刚石和石墨烯的电子和内聚特性。对于后者,一个经过精心选择的几何形状和大小可达1440个原子或8190个电子的“纳米晶体”序列急剧扩大,用于验证早期的预测和结果。我们用简单、快速的方法得到了金刚石的带隙(5.4 eV)和结合能(7.34 eV/原子),几乎具有化学精度;我们从不同的角度和前景对石墨烯的电子和内聚能进行了充分的理性化,暂定内聚能为7.52 eV/原子。奇怪的是,这个值比钻石的值大,目前正在调查中。最后,我们建议这种方法以其目前简单和透明的形式可以成为一线诊断,功能和廉价的计算工具。对于快速评估和比较估计、大小依赖性研究,或者标准k空间方法或其他高级技术失败或需要不可用的计算资源的情况,这一点尤其正确。我们回顾并结合了两种不同的宏观固体原子计算方法,并将它们成功地应用于二维石墨烯,与具有双重目标的三维金刚石进行比较:1)获得关于狄拉克的新物理见解
From Zero to Infinity: Customized Atomistic Calculations for Crystalline Solids —Applications to Graphene and Diamond
methodology has been very successfully applied and extrapolated to Si, Be, BeH, CdSe, MgH, crystals and nanocrystals, with almost chemical accuracy in most cases. Here, after a pedagogical and critical review of the earlier results, we introduce a new combined and expanded approach to comparatively describe the electronic and cohesive properties of diamond and graphene. For the later a drastically enlarged sequence of “nanocrystals” of well-chosen geometries and sizes up to 1440 atoms or 8190 electrons is used to verify earlier predictions and results. We have obtained in a simple and fast way the bandgap (5.4 eV) and the cohesive energy (7.34 eV/atom) of diamond with almost chemical accuracy; and we have fully rationalized (in a different perspective and prospective) the electronic and cohesive properties of graphene, with a tentative value of cohesive energy of 7.52 eV/atom. Strangely enough this value is larger than the one for diamond and is currently under investigation. Finally, we suggest that this methodology in its current simple and transparent form can be a first-line diagnostic, functional, and inexpensive computational tool. This is particularly true for quick assessments and comparative estimates, size-dependence studies, or cases where standard k-space methods or other advanced techniques either fail or demand unavailable computational resources. We review and combine two different atomistic-calculation approaches for macroscopic solids, applying them successfully to 2D graphene, in comparison to the 3D diamond with a dual target: 1) to gain novel physical insight about the Dirac