First Principles Density-Based Embedding of Explicitly Correlated Systems

显式相关系统的基于密度的嵌入第一原理

• 批准号: 9970033
• 负责人: Emily Carter
• 金额: $ 36.14万
• 依托单位: University of California-Los Angeles
• 依托单位国家: 美国
• 项目类别: Standard Grant
• 财政年份: 1999
• 资助国家: 美国
• 起止时间: 1999-06-01 至 2002-05-31
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=9970033&HistoricalAwards=false
• 关键词: First; Principles; Density; Based; Embedding

Emily Carter of UCLA is supported by the Theoretical and Computational Chemistry Program and the Materials Theory Program to develop first-principles descriptions of the local electronic structure of condensed matter. Method development includes embedding an explicitly correlated description of the electronic structure of a small region into a periodic slab whose electronic structure is treated by solid-state physics techniques. Quantum chemical methods such as perturbation theory and bulk methods such as density functional theory will be employed. The embedding potential will be constructed from terms involving the total density of the system and the density of the embedded region. A corollary project involves the development of globally accurate kinetic energy density functionals. Test applications include carbon monoxide and oxygen atom adsorption on transition metals.New techniques are required to reliably predict accurate energetics of reactions and other processes in the condensed phase. While some first-principles methods such as density functional theory have had extraordinary success, their general applicability has not been proven. This research will pursue a systematic improvement to density functional theory for the energetics of a localized region embedded in a bulk material.

加州大学洛杉矶分校的艾米丽卡特得到了理论和计算化学计划和材料理论计划的支持，以发展凝聚态物质局部电子结构的第一性原理描述。 方法开发包括嵌入一个明确的相关描述的电子结构的一个小区域到一个周期性的板，其电子结构是由固态物理技术处理。 量子化学方法，如微扰理论和体积方法，如密度泛函理论将被采用。 嵌入势将由涉及系统的总密度和嵌入区域的密度的项构造。 一个必然的项目涉及开发全球精确的动能密度泛函。 测试应用包括一氧化碳和氧原子在过渡金属上的吸附。需要新的技术来可靠地预测凝聚相中反应和其他过程的准确能量学。 虽然一些第一原理方法，如密度泛函理论已经取得了非凡的成功，但它们的普遍适用性尚未得到证明。 这项研究将追求系统的改进密度泛函理论的能量嵌入在一个局部区域的大块材料。