Theory of interparticle correlations in dense, high-temperature plasmas. I - General formalism. II Correlation functions. III - Thermodynamic functions. IV Stopping power

Details Theory of interparticle correlations in dense, high-temperature plasmas. I - General formalism. II Correlation functions. III - Thermodynamic functions. IV Stopping power Theory of interparticle correlations in dense, high-temperature plasmas. I - General formalism. II Correlation functions. III - Thermodynamic functions. IV Stopping power

Sep 1985

adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1985phrva..32.1768i&link_type=abstract

Physical Review A - General Physics, 3rd Series (ISSN 0556-2791), vol. 32, Sept. 1985, p. 1768-1789.

Physics

General Physics

73

Dense Plasmas, High Temperature Plasmas, Inertial Confinement Fusion, Plasma Dynamics, Plasma Interactions, Stellar Cores, Correlation, Coulomb Collisions, Dielectric Properties, Electron Distribution, Free Energy, Plasma-Particle Interactions, Radial Distribution, Strongly Coupled Plasmas, Thermodynamic Properties, Two Fluid Models, Plasma Properties, Magnetic Confinement And Equilibrium, Stellar Structure, Interiors, Evolution, Nucleosynthesis, Ages, Normal Stars : General Or Individual

Scientific paper

A clarification of the basic properties of the high-density materials encountered in the inertially-confined-fusion experiments and in the interior of the main-sequence stars requires a theoretical study of the interparticle correlations in dense, high-temperature plasmas. The present paper represents the first in a series of papers which is concerned with a systematic study of multiparticle correlation effects in the dense, high-temperature plasmas. The current paper is dealing with a general formalism, while the subsequent papers will investigate the numerical results of explicit calculations for various physical quantities. In the present paper, attention is given to plasma parameters, the density-response formalism, the correlation functions, an approximation scheme for static local-field corrections (LFC), and dynamic LFC. Various correlation functions in dense plasmas are also calculated, taking into account local-field corrections and varied degrees of electron degeneracy.

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