1962•Journal of Nuclear Energy Part C Plasma Physics Accelerators Thermonuclear ResearchRequires access

On integrating the vlasov equation

T.K. Fowler

Open publisher page 2 citations

Abstract

A first step in analysing the stability of solutions of the Vlasov equation governing hot plasmas of low density is to solve the linearized equation for the perturbed space and velocity distribution function in terms of the perturbed electric and magnetic fields. This paper presents an explicit Green's function solution for the distribution together with two samples of its use. The Green's function is found by first transforming to equilibrium constants of motion as variables.

About this research paper

What this paper is about

A first step in analysing the stability of solutions of the Vlasov equation governing hot plasmas of low density is to solve the linearized equation for the perturbed space and velocity distribution function in terms of the perturbed electric and magnetic fields. This paper presents an explicit Green's function solution for the distribution together with two samples of its use. The Green's function is found by first transforming to equilibrium constants of motion as variables.

Why it matters

OpenAlex reports 2 citations for this work. Citation counts describe recorded attention and do not establish research quality.

Key contribution

A contribution statement is not available in the OpenAlex record.

Method / approach

Method details are not available in the OpenAlex metadata.

Main findings

Findings are not separately available in the OpenAlex metadata.

Limitations

Limitations are not available in the OpenAlex metadata.

Applications

Application details are not available in the OpenAlex metadata.

Available abstract

A first step in analysing the stability of solutions of the Vlasov equation governing hot plasmas of low density is to solve the linearized equation for the perturbed space and velocity distribution function in terms of the perturbed electric and magnetic fields. This paper presents an explicit Green's function solution for the distribution together with two samples of its use. The Green's function is found by first transforming to equilibrium constants of motion as variables.

Key concepts: Vlasov equation, Distribution function, Physics, Plasma, Stability (learning theory), Plasma modeling, Space (punctuation), Function (biology)

Related papers

Back to paper searchBrowse research topicsOriginal source
On integrating the vlasov equation — Research Paper | ScholarLens