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Quantum Statistics of Charged Particle Systems

The year 1985 represents a special anniversary for people dealing with Ooulomb systems. 200 years ago, in 1785, Oharles Auguste de Ooulomb (1736-1806) found "Ooulomb's law" for the interaction force between charged particles. The authors want to dedicate this book to the honour of the...

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Bibliographic Details
Other Authors: Kraeft, W.D. (Editor), Kremp, D. (Editor), Ebeling, W. (Editor), Röpke, G. (Editor)
Format: eBook
Language:English
Published: New York, NY Springer US 1986, 1986
Edition:1st ed. 1986
Subjects:
Spectrum Analysis
Classical And Continuum Physics
Nuclear Physics
Condensed Matter Physics
Spectroscopy
Physics
Crystallography
Condensed Matter
Crystallography And Scattering Methods
Online Access:
Collection: Springer Book Archives -2004 - Collection details see MPG.ReNa
Table of Contents:
  • 1. Introduction
  • 2. Physical Concepts and Exact Results
  • 2.1. Basic Concepts for Coulomb Systems
  • 2.2. Survey of Exact Quantum-Mechanical Results for Coulomb Systems
  • 2.3. Survey of Exact Quantum-Statistical Results for Macroscopic Coulomb Systems
  • 3. Quantum Statistics of Many-Particle Systems
  • 3.1. Elements of Quantum Statistics
  • 3.2. The Method of Green’s Functions in Quantum Statistics
  • 3.3. Quantum Statistics of Charged Many-Particle Systems
  • 4. Application of the Green’s Function Technique to Coulomb Systems
  • 4.1. Types of Different Approximations
  • 4.2. Dielectric Properties of Charged Particle Systems. Random Phase Approximation
  • 4.3. Single-Particle Excitations
  • 4.5. Dielectric Function Including Bound States
  • 5. Equilibrium Properties in Classical and Quasiclassical Approximation
  • 5.1. The One-Component Plasma Model
  • 5.2. Many-Component Systems. Slater Sums
  • 5.3. The Pair Distribution Function
  • 5.4. Thermodynamic Functions
  • 6. Quantum-Statistical Calculations of Equilibrium Properties
  • 6.1. Equation of State in the Screened Ladder Approximation
  • 6.2. Density and Chemical Potential in the Screened Ladder Approximation
  • 6.3. One-Component Plasmas
  • 6.4. Electron-Hole Plasmas
  • 6.5. Hydrogen Plasmas
  • 6.6. Alkali Plasmas and Noble Gas Plasmas
  • 7. Transport Properties
  • 7.1. Linear Response Theory
  • 7.2. Evaluation of Collision Integrals Using Green’s Functions
  • 7.3. Further Improvements of the Transport Theory
  • 8. Green’s Function Approach to Optical Properties
  • 8.1. General Formalism
  • 8.2. Evaluation of Line Shift and Broadening
  • 8.3. Further Approaches and Concluding Remarks
  • 9. References
  • 10. Subject Index

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