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A review on application of MHD theory to plasma boundary problems in tokamaks

Abstract

A survey is made on the problems of the edge plasmas, to which the analyses based on the MHD theory have been successfully applied. Also discussed are the efforts to extend the model equation to more general (and important as well) problems such as H-mode physics. An overview is first made on the advantages of the MHD picture, and the necessary supplementary physics are examined. Next, one- and two-dimensional models of the spatial structure of the edge plasma is discussed. The results on the stationary structure, both analytical and numerical, are reviewed: Typical example as well as the scaling law are shown. The instabilities associated with edge plasma is next reviewed. The surface kink mode, ballooning mode, interchange mode, resistive interchange mode and thermal instability are discussed. Role of the geometry such as the location of the X-point is studied. Influences of the atomic processes, and those of the radial electric field are also discussed. The analysis of the H-mode transition physics is finally discussed. The boundary plasma is a nonlinear media which possesses the possibility for bifurcation in which the radial electric field plays a key role. The model of the ion viscosity is also studied. Transition physics is  More>>
Authors:
Publication Date:
Aug 01, 1992
Product Type:
Technical Report
Report Number:
NIFS-163
Reference Number:
SCA: 700340; PA: JPN-93:001114; SN: 93000936616
Resource Relation:
Other Information: PBD: Aug 1992
Subject:
70 PLASMA PHYSICS AND FUSION TECHNOLOGY; TOKAMAK DEVICES; MAGNETOHYDRODYNAMICS; PLASMA SCRAPE-OFF LAYER; H-MODE PLASMA CONFINEMENT; PLASMA; REVIEWS; BALLOONING INSTABILITY; 700340; PLASMA WAVES, OSCILLATIONS, AND INSTABILITIES
OSTI ID:
10123183
Research Organizations:
National Inst. for Fusion Science, Nagoya (Japan)
Country of Origin:
Japan
Language:
English
Other Identifying Numbers:
Other: ON: DE93764426; TRN: JP9301114
Availability:
OSTI; NTIS; INIS
Submitting Site:
JPN
Size:
68 p.
Announcement Date:
Jun 30, 2005

Citation Formats

Itoh, Kimitaka. A review on application of MHD theory to plasma boundary problems in tokamaks. Japan: N. p., 1992. Web.
Itoh, Kimitaka. A review on application of MHD theory to plasma boundary problems in tokamaks. Japan.
Itoh, Kimitaka. 1992. "A review on application of MHD theory to plasma boundary problems in tokamaks." Japan.
@misc{etde_10123183,
title = {A review on application of MHD theory to plasma boundary problems in tokamaks}
author = {Itoh, Kimitaka}
abstractNote = {A survey is made on the problems of the edge plasmas, to which the analyses based on the MHD theory have been successfully applied. Also discussed are the efforts to extend the model equation to more general (and important as well) problems such as H-mode physics. An overview is first made on the advantages of the MHD picture, and the necessary supplementary physics are examined. Next, one- and two-dimensional models of the spatial structure of the edge plasma is discussed. The results on the stationary structure, both analytical and numerical, are reviewed: Typical example as well as the scaling law are shown. The instabilities associated with edge plasma is next reviewed. The surface kink mode, ballooning mode, interchange mode, resistive interchange mode and thermal instability are discussed. Role of the geometry such as the location of the X-point is studied. Influences of the atomic processes, and those of the radial electric field are also discussed. The analysis of the H-mode transition physics is finally discussed. The boundary plasma is a nonlinear media which possesses the possibility for bifurcation in which the radial electric field plays a key role. The model of the ion viscosity is also studied. Transition physics is developed. Analysis on the self-generating oscillation is shown and the relation with ELMs is discussed. After reviewing these problems, several comments are made to what directions the study can be deepened. (author) 53 refs.}
place = {Japan}
year = {1992}
month = {Aug}
}