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High-pressure limit of equilibrium in axisymmetric open traps. / Khristo, Mikhail S.; Beklemishev, Alexey D.

в: Plasma and Fusion Research, Том 14, № Specialissue1, 2403007, 01.01.2019.

Результаты исследований: Научные публикации в периодических изданияхстатьяРецензирование

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Khristo MS, Beklemishev AD. High-pressure limit of equilibrium in axisymmetric open traps. Plasma and Fusion Research. 2019 янв. 1;14(Specialissue1):2403007. doi: 10.1585/pfr.14.2403007

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Khristo, Mikhail S. ; Beklemishev, Alexey D. / High-pressure limit of equilibrium in axisymmetric open traps. в: Plasma and Fusion Research. 2019 ; Том 14, № Specialissue1.

BibTeX

@article{d9caf5052926476caa5c4cc5343fb175,
title = "High-pressure limit of equilibrium in axisymmetric open traps",
abstract = "The high pressure limit of equilibrium in linear traps corresponds to the diamagnetic reduction of the confining field and the corresponding increase in the volume of flux tubes. In the gas-dynamic regime the axial losses from a flux tube are proportional to its cross-section in the mirror throat. Thus, the axial confinement time, which is proportional to the ratio of the flux-tube volume to its cross-section in the mirror throat, can grow significantly in the high-pressure limit. In this paper the numerical model of the axially symmetric equilibrium based on the coupled Grad-Shafranov and transport equations is presented. The results are in good agreement with the earlier analytical model.",
keywords = "Diamagnetic confinement, Gas-dynamic trap, High-beta equilibrium, Linear trap, Plasma transport, plasma transport, gas-dynamic trap, high-beta equilibrium, diamagnetic confinement, linear trap",
author = "Khristo, {Mikhail S.} and Beklemishev, {Alexey D.}",
year = "2019",
month = jan,
day = "1",
doi = "10.1585/pfr.14.2403007",
language = "English",
volume = "14",
journal = "Plasma and Fusion Research",
issn = "1880-6821",
publisher = "The Japan Society of Plasma Science and Nuclear Fusion Research (JSPF)",
number = "Specialissue1",

}

RIS

TY - JOUR

T1 - High-pressure limit of equilibrium in axisymmetric open traps

AU - Khristo, Mikhail S.

AU - Beklemishev, Alexey D.

PY - 2019/1/1

Y1 - 2019/1/1

N2 - The high pressure limit of equilibrium in linear traps corresponds to the diamagnetic reduction of the confining field and the corresponding increase in the volume of flux tubes. In the gas-dynamic regime the axial losses from a flux tube are proportional to its cross-section in the mirror throat. Thus, the axial confinement time, which is proportional to the ratio of the flux-tube volume to its cross-section in the mirror throat, can grow significantly in the high-pressure limit. In this paper the numerical model of the axially symmetric equilibrium based on the coupled Grad-Shafranov and transport equations is presented. The results are in good agreement with the earlier analytical model.

AB - The high pressure limit of equilibrium in linear traps corresponds to the diamagnetic reduction of the confining field and the corresponding increase in the volume of flux tubes. In the gas-dynamic regime the axial losses from a flux tube are proportional to its cross-section in the mirror throat. Thus, the axial confinement time, which is proportional to the ratio of the flux-tube volume to its cross-section in the mirror throat, can grow significantly in the high-pressure limit. In this paper the numerical model of the axially symmetric equilibrium based on the coupled Grad-Shafranov and transport equations is presented. The results are in good agreement with the earlier analytical model.

KW - Diamagnetic confinement

KW - Gas-dynamic trap

KW - High-beta equilibrium

KW - Linear trap

KW - Plasma transport

KW - plasma transport

KW - gas-dynamic trap

KW - high-beta equilibrium

KW - diamagnetic confinement

KW - linear trap

UR - http://www.scopus.com/inward/record.url?scp=85063619417&partnerID=8YFLogxK

U2 - 10.1585/pfr.14.2403007

DO - 10.1585/pfr.14.2403007

M3 - Article

AN - SCOPUS:85063619417

VL - 14

JO - Plasma and Fusion Research

JF - Plasma and Fusion Research

SN - 1880-6821

IS - Specialissue1

M1 - 2403007

ER -

ID: 19039390