Green functions for ordered and disordered systems
Green functions for ordered and disordered systems
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发表时间：
1992
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通讯作者：
A. Gonis
中科院分区：
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作者：
A. Gonis
前言。第一部分：严格约束的形式主义和模型系统。第一章：绪论。固体能带理论的基本原理。态密度函数和晶格傅里叶变换。四、绿色功能简介。五、数值方法及相关技术。六、示范系统。Vii.(G)的标准处理和非自洽逼近。相干势近似(CPA)。IX.集群理论。十、非对角线无序和一般电子系统。XI。原子、表面和界面被置换。第十二条。注册会计师的数学性质。第二部分：第一原则理论与方法。第十三条向量空间和线性算子。第十四条。与时间无关的格林函数。第十五条。形式散射理论的基本原理。第十六条。潜在的散射。第十七条。多重散射理论和周期固体的能带结构。第十八条。取代基无序合金的多重散射处理：KKR-CPA和簇法。XIX.一般形状的空间填充单元电势的多重散射理论。XX。多重散射理论的实空间表述和约化对称性系统的电子结构。XXI.具有自旋和相对论形式的粒子的多重散射理论。主题索引。
Preface. Part I: Tight Binding Formalism and Model Systems. Chapters: I. Introduction. II. Elements of the band theory of solids. III. The density of states function and lattice Fourier transforms. IV. Introduction to Green functions. V. Numerical methods and related techniques. VI. Model systems. VII. Standard manipulations and non-selfconsistent approximations for (G). VIII. The coherent potential approximation (CPA). IX. Cluster theories. X. Off-diagonal disorder and general electronic systems. XI. Displaced atoms, surfaces and interfaces. XII. Mathematical properties of the CPA. Part II: First-Principles Theory and Methods. XIII. Vector spaces and linear operators. XIV. Time independent Green functions. XV. Elements of formal scattering theory. XVI. Potential scattering. XVII. Multiple scattering theory and the band structure of periodic solids. XVIII. Multiple scattering treatment of substitutionally disordered alloys: The KKR-CPA and cluster methods. XIX. Multiple scattering theory for generally shaped, space-filling cell potentials. XX. Real-space formulation of multiple scattering theory and the electronic structure of systems with reduced symmetry. XXI. Multiple scattering theory for particles with spin and relativistic formalism. Subject index.