Electron‐hose instability of a relativistic electron beam in an ion‐focusing channel

A relativistic electron beam, propagating in an underdense ion‐focusing channel that is embedded within a broad region of underdense plasma, is shown to be subject to a hose instability due to coupling with plasma electrons at the edge of the pure‐ion region. The instability is studied by means of l...

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Veröffentlicht in:Physics of fluids. B, Plasma physics Plasma physics, 1993-06, Vol.5 (6), p.1888-1901
Hauptverfasser: Lampe, Martin, Joyce, Glenn, Slinker, Steven P., Whittum, David H.
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container_end_page 1901
container_issue 6
container_start_page 1888
container_title Physics of fluids. B, Plasma physics
container_volume 5
creator Lampe, Martin
Joyce, Glenn
Slinker, Steven P.
Whittum, David H.
description A relativistic electron beam, propagating in an underdense ion‐focusing channel that is embedded within a broad region of underdense plasma, is shown to be subject to a hose instability due to coupling with plasma electrons at the edge of the pure‐ion region. The instability is studied by means of linearized analytic calculations of dispersion relations and asymptotic growth, numerical integrations of the linearized dynamical equations, and three‐dimensional particle simulations of the full nonlinear evolution. Three cases are considered: (1) If the plasma density n i0(r), prior to the introduction of the beam, is uniform, the instability is absolute, grows very rapidly, and does not saturate nonlinearly until the thrashing of the beam carries it into the quasineutral plasma region. Thus the instability prevents orderly beam propagation. (2) If n i0(r) consists of a central channel with constant density, surrounded by lower density plasma, the instability is again absolute, but with a reduced growth rate. Over a limited range, propagation without significant disturbance is possible. If the propagation range is long, the instability is stabilized by phase mixing when the beam leaves the channel. The beam then is recentered, with consequent emittance growth. (3) If n i0(r) consists of a central channel with a rounded density profile, surrounded by lower density plasma, the instability is convective in the beam frame. If parameters are chosen correctly, the instability does not significantly inhibit long range propagation.
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The instability is studied by means of linearized analytic calculations of dispersion relations and asymptotic growth, numerical integrations of the linearized dynamical equations, and three‐dimensional particle simulations of the full nonlinear evolution. Three cases are considered: (1) If the plasma density n i0(r), prior to the introduction of the beam, is uniform, the instability is absolute, grows very rapidly, and does not saturate nonlinearly until the thrashing of the beam carries it into the quasineutral plasma region. Thus the instability prevents orderly beam propagation. (2) If n i0(r) consists of a central channel with constant density, surrounded by lower density plasma, the instability is again absolute, but with a reduced growth rate. Over a limited range, propagation without significant disturbance is possible. If the propagation range is long, the instability is stabilized by phase mixing when the beam leaves the channel. The beam then is recentered, with consequent emittance growth. (3) If n i0(r) consists of a central channel with a rounded density profile, surrounded by lower density plasma, the instability is convective in the beam frame. 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B, Plasma physics</title><description>A relativistic electron beam, propagating in an underdense ion‐focusing channel that is embedded within a broad region of underdense plasma, is shown to be subject to a hose instability due to coupling with plasma electrons at the edge of the pure‐ion region. The instability is studied by means of linearized analytic calculations of dispersion relations and asymptotic growth, numerical integrations of the linearized dynamical equations, and three‐dimensional particle simulations of the full nonlinear evolution. Three cases are considered: (1) If the plasma density n i0(r), prior to the introduction of the beam, is uniform, the instability is absolute, grows very rapidly, and does not saturate nonlinearly until the thrashing of the beam carries it into the quasineutral plasma region. Thus the instability prevents orderly beam propagation. 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B, Plasma physics</jtitle></facets><delivery><delcategory>Remote Search Resource</delcategory><fulltext>fulltext</fulltext></delivery><addata><au>Lampe, Martin</au><au>Joyce, Glenn</au><au>Slinker, Steven P.</au><au>Whittum, David H.</au><format>journal</format><genre>article</genre><ristype>JOUR</ristype><atitle>Electron‐hose instability of a relativistic electron beam in an ion‐focusing channel</atitle><jtitle>Physics of fluids. B, Plasma physics</jtitle><date>1993-06-01</date><risdate>1993</risdate><volume>5</volume><issue>6</issue><spage>1888</spage><epage>1901</epage><pages>1888-1901</pages><issn>0899-8221</issn><eissn>2163-503X</eissn><coden>PFBPEI</coden><abstract>A relativistic electron beam, propagating in an underdense ion‐focusing channel that is embedded within a broad region of underdense plasma, is shown to be subject to a hose instability due to coupling with plasma electrons at the edge of the pure‐ion region. The instability is studied by means of linearized analytic calculations of dispersion relations and asymptotic growth, numerical integrations of the linearized dynamical equations, and three‐dimensional particle simulations of the full nonlinear evolution. Three cases are considered: (1) If the plasma density n i0(r), prior to the introduction of the beam, is uniform, the instability is absolute, grows very rapidly, and does not saturate nonlinearly until the thrashing of the beam carries it into the quasineutral plasma region. Thus the instability prevents orderly beam propagation. (2) If n i0(r) consists of a central channel with constant density, surrounded by lower density plasma, the instability is again absolute, but with a reduced growth rate. Over a limited range, propagation without significant disturbance is possible. If the propagation range is long, the instability is stabilized by phase mixing when the beam leaves the channel. The beam then is recentered, with consequent emittance growth. (3) If n i0(r) consists of a central channel with a rounded density profile, surrounded by lower density plasma, the instability is convective in the beam frame. If parameters are chosen correctly, the instability does not significantly inhibit long range propagation.</abstract><cop>New York, NY</cop><pub>American Institute of Physics</pub><doi>10.1063/1.860772</doi><tpages>14</tpages></addata></record>
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identifier ISSN: 0899-8221
ispartof Physics of fluids. B, Plasma physics, 1993-06, Vol.5 (6), p.1888-1901
issn 0899-8221
2163-503X
language eng
recordid cdi_pascalfrancis_primary_3992259
source AIP Digital Archive
subjects 70 PLASMA PHYSICS AND FUSION TECHNOLOGY
BEAM-PLASMA SYSTEMS
BEAMS
DISPERSION RELATIONS
ELECTRON BEAMS
Exact sciences and technology
FOCUSING
HEATING
HOSE INSTABILITY
INSTABILITY
LEPTON BEAMS
Particle beam interactions in plasma
PARTICLE BEAMS
Physics
Physics of gases, plasmas and electric discharges
Physics of plasmas and electric discharges
PLASMA DENSITY
PLASMA HEATING
PLASMA INSTABILITY
Plasma interactions (nonlaser)
Plasma macroinstabilities (hydromagnetic, eg, kink, fire-hose, mirror, ballooning, tearing, trapped-particle, flute, Rayleigh-Taylor, etc.)
Plasma macroinstabilities (magnetohydrodynamic, e.g., kink, fire-hose, mirror, ballooning, tearing, trapped-particle, flute, rayleigh-taylor, etc.)
PLASMA MICROINSTABILITIES 700350 -- Plasma Production, Heating, Current Drive, & Interactions-- (1992-)
Waves, oscillations, and instabilities in plasmas and intense beams
title Electron‐hose instability of a relativistic electron beam in an ion‐focusing channel
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