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Titlebook: Interatomic Potentials and Simulation of Lattice Defects; Pierre C. Gehlen,Joe R. Beeler,Robert I. Jaffee Book 1972 Plenum Press, New York

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书目名称Interatomic Potentials and Simulation of Lattice Defects
编辑Pierre C. Gehlen,Joe R. Beeler,Robert I. Jaffee
视频video
图书封面Titlebook: Interatomic Potentials and Simulation of Lattice Defects;  Pierre C. Gehlen,Joe R. Beeler,Robert I. Jaffee Book 1972 Plenum Press, New York
描述This book is the proceedings of the Sixth Battelle Colloquium on the Science of Materials. The Colloquium was devoted to a new field of materials science in which computers are used to conduct the experiments. Although the computer methods used have reached a high degree of sophistication, the underlying principles are relatively straightforward and well understood. The interatomic force laws - a vital input into these computations - however are less well understood. Interatomic Potentials and Simulation of Lattice Defects primarily discusses the validity of a variety of force laws - either from a theoretical point of view or through comparisons of experimental results and those obtained with computer simulation. The format used in previous Battelle Institute Colloquia is followed. The opening session was aimed at providing an overall view of the field of interatomic forces and defect calculations by major contributors. It was led by Dr. G. H. Vineyard, one of the pioneers in this field. The second day was devoted to research papers on theoretical and experimental aspects of interatomic forces. The remaining days were devoted to research papers on computer simulation of the four ty
出版日期Book 1972
关键词Vine; Vineyard; computer simulation; crystal; electron; electron microscope; electron microscopy; experimen
版次1
doihttps://doi.org/10.1007/978-1-4684-1992-4
isbn_softcover978-1-4684-1994-8
isbn_ebook978-1-4684-1992-4
copyrightPlenum Press, New York 1972
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https://doi.org/10.1007/978-1-4684-1992-4Vine; Vineyard; computer simulation; crystal; electron; electron microscope; electron microscopy; experimen
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l sets of the pointwise dimension for an invariant measure. We consider suspension flows over a topological Markov chain, which can be seen as a model for hyperbolic flows, although without certain additional technical complications. We refer to Chap. . for a multifractal analysis of hyperbolic flow
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A. A. Maradudincludes a detailed discussion of major open problems in the a.The dimension theory of dynamical systems has progressively developed, especially over the last two decades, into an independent and extremely active field of research. Its main aim is to study the complexity of sets and measures that are
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N. W. Ashcroftisc- sion of the foundations, main results, and main techniques in the rich interplay of fourmain areas of research: hyperbolic dynamics, dimension theory, multifractal analysis, and quantitative recurrence. It also gives a panorama of several selected topics of current research interest. This inclu
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