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Titlebook: Electronic Density Functional Theory; Recent Progress and John F. Dobson,Giovanni Vignale,Mukunda P. Das Book 1998 Springer Science+Busine

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发表于 2025-3-21 16:52:06 | 显示全部楼层 |阅读模式
书目名称Electronic Density Functional Theory
副标题Recent Progress and
编辑John F. Dobson,Giovanni Vignale,Mukunda P. Das
视频videohttp://file.papertrans.cn/307/306259/306259.mp4
图书封面Titlebook: Electronic Density Functional Theory; Recent Progress and  John F. Dobson,Giovanni Vignale,Mukunda P. Das Book 1998 Springer Science+Busine
描述This book is an outcome of the International Workshop on Electronic Density Functional Theory, held at Griffith University in Brisbane, Australia, in July 1996. Density functional theory, standing as it does at the boundary between the disciplines of physics, chemistry, and materials science, is a great mixer. Invited experts from North America, Europe, and Australia mingled with students from several disciplines, rapidly taking up the informal style for which Australia is famous. A list of participants is given at the end of the book. Density functional theory (DFT) is a subtle approach to the very difficult problem of predicting the behavior of many interacting particles. A major application is the study of many-electron systems. This was the workshop theme, embracing inter alia computational chemistry and condensed matter physics. DFT circumvents the more conceptually straightforward (but more computationally intensive) approach in which one solves the many-body Schrodinger equation. It relies instead on rather delicate considerations involving the electron number density. For many years the pioneering work of Kohn and Sham (the Local Density Ap­ proximation of 1965 and immediat
出版日期Book 1998
关键词Potential; chemistry; computational chemistry; condensed matter; condensed matter physics; eigenvalue; ele
版次1
doihttps://doi.org/10.1007/978-1-4899-0316-7
isbn_softcover978-1-4899-0318-1
isbn_ebook978-1-4899-0316-7
copyrightSpringer Science+Business Media New York 1998
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Digging into the Exchange-Correlation Energy: The Exchange-Correlation Holeroduce the non-expert to key concepts in electronic density functional theory. For a much broader introduction, see the book by Parr and Yang [1]. For more detail, see the book by Dreizler and Gross [2], and other chapters in the current volume. Most of the references in this chapter are either clas
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Driving out the Self-Interaction Erroron systems. This lecture reviews the self-interaction error of standard local and semilocal functional, and points out just how severe this error can be when the exact exchange-correlation hole is not close to the electron it surrounds, as in “stretched . . .”. Also discussed are several attempts to
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Mixing Exact Exchange with GGA: When to Say When gradient approximations (GGAs) [2–7], density functional calculations for bond energies became an inexpensive alternative to traditional . quantum chemical calculations [8]. The recently derived PBE approximation [9] reduces the mean absolute error on a set of 20 small molecules from 31 kcal/mol in
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Adiabatic Coupling in the Helium and the Beryllium Serieshis adiabatic coupling was also used to produce density functionals (see, ., Ref. [5]) among which the so-called hybrid schemes [6] had great success. It was conjectured that the local density approximation works well for values of the coupling constant close to one (cf. [7]). Little is known, howev
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Correlation Energy in a High-Density Limit from Adiabatic Connection Perturbation Theorye systems, with particular emphasis on the resultant expression in terms of Kohn-Sham orbitals, for the second-order contribution, ...[.]. This contribution occurs through an asymptotic uniform scaling of .(.). The quantity ... [.] is especially important because it is the initial slope in the adiab
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A Correlation-Energy Functional for Addition to the Hartree-Fock Energyss in density functional theory (DFT) has been limited when used as part of a full DFT calculation. It has nonetheless been shown to be surprisingly accurate when used with Hartree-Fock densities as a “tack-on” functional to the completed Hartree-Fock energy. Fuentealba and Savin in 1994 pointed out
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