Published March 1975 | Version v1
Journal article

Statistical mechanics of dense ionized matter. III. Dynamical properties of the classical one-component plasma

  • 1. Laboratoire de Theorie des Liquides, Universite de Paris VI, 4 Place Jussieu, Paris, France

Description

We present extensive molecular-dynamics (MD) computations of the time-dependent correlation functions of the classical one-component plasma over a wide range of thermodynamic states characterized by the dimensionless parameter GAMMA = e2/ak/subB/T, where a is the ion-sphere radius. The computed velocity autocorrelation functions exhibit marked oscillations for GAMMA approximately-greater-than 10 at a frequency close to the plasma frequency, showing the existence of strong coupling between single-particle and collective modes; this is confirmed by a standard memory-function analysis. The dynamical structure factor consists of very sharp peaks near the plasma frequency, up to wave vectors of order 1/a. The resulting dispersion curve exhibits negative dispersion for GAMMA approximately-greater-than 3. A simple memory-function analysis reproduces the MD data very well. At GAMMA = 152.4 our computations also provide evidence of well-defined shear modes. For large wave vectors a second, high-frequency transverse mode appears. From the correlation functions we have finally extracted estimates of the diffusion constant and the coefficient of shear viscosity. Near crystallization the shear viscosity has value which is unusually large compared with that of simple liquids near the triple point

Additional details

Identifiers

Publishing Information

Journal Title
Physical Review A
Journal Volume
11
Journal Issue
3
Series
Phys. Rev., A.
Journal Page Range
1025-1039
ISSN
0556-2791

INIS

Country of Publication
United States
Country of Input or Organization
United States
INIS RN
6205726
Subject category
S70: PLASMA PHYSICS AND FUSION TECHNOLOGY;
Descriptors DEI
HYDRODYNAMICS; PLASMA; STATISTICAL MECHANICS; THERMODYNAMIC MODEL; TRANSPORT THEORY
Descriptors DEC
FLUID MECHANICS; MATHEMATICAL MODELS; MECHANICS; PARTICLE MODELS; STATISTICAL MODELS

Optional Information

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