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Further theoretical study on laminar-flow equilibria in magnetically focused relativistic electron beams

Liu Jing Shu Ting Li Zhi-Qiang

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Further theoretical study on laminar-flow equilibria in magnetically focused relativistic electron beams

Liu Jing, Shu Ting, Li Zhi-Qiang
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  • A numerical solution for the self-consistent differential equations describing the laminar-flow equilibrium in magnetically focused relativistic electron beams is given and proved to be available by comparison with analytical results of solid electron beam in the case of pθ=0 (magnetically shielded sources). With the numerical method, the space-charge limited current and the externally applied magnetic field of both solid and annular electron beam in three cases of pθ=0,pθ=const and pθ∝r2 (magnetically immerged sources) are presented and compared. It is shown that the conditions at the source with respect to the canonical angular momentum pθ have little effect on the space-charge limited current and the externally applied magnetic field, but more intense annular electron beam generated by the source with pθ=const. can be transported in the same drift tube under lower guided magnetic field than solid ones.
    [1]

    [1]Miller P B 1982 An Introduction to the Physics of Intense Charged Particle Beam (New York: Plenum)

    [2]

    [2]Freund H P, Antonsen Jr T M 1996 Principles of Free-electron Lasers (London: CHAPMAN & HALL)

    [3]

    [3]Reiser M 1977 Phys. Fluids 20477

    [4]

    [4]Pierce J R 1944 J. Plasma Physics 15 721

    [5]

    [5]Bennett W H 1934 Phys. Rev. 45 890

    [6]

    [6]Alfven H 1939 Phys. Rev. 55 425

    [7]

    [7]Lawson J D 1959 J. Nucl. Energy Pt. C 131

    [8]

    [8]Kirstein P T, Kino G S, Waters W E 1967 Space-Charged Flow (New York: McGraw-Hill)

    [9]

    [9]Stephens K F, Ordonez C A 2000 Phys. Plasmas 7 3108

    [10]

    ]Sotnikov G V, Yatsenko T Y 2002 Tech. Phys. 47 535

    [11]

    ]Uhm H S 1993 Phys. Fluids B 5 1919

    [12]

    ]Liu J, Li Z Q 2008 17th International Conference On High-Power Particle Beams Xian, China

    [13]

    ]Li J Q, Mo Y L 2007 Chin. Phys. 16 2716

    [14]

    ]Hramov A, Koronovskii A, Morozov M 2008 Phys. Lett. A 372 876

    [15]

    ]Benford J, Swegle J A 2007 Edi Schamiloglu High Power Microwaves (Second Edition) (Taylor & Francis Group,LLC)

    [16]

    ]Kurkin S A, Hramov A E 2009 Tech. Phys. Lett. 35 23

  • [1]

    [1]Miller P B 1982 An Introduction to the Physics of Intense Charged Particle Beam (New York: Plenum)

    [2]

    [2]Freund H P, Antonsen Jr T M 1996 Principles of Free-electron Lasers (London: CHAPMAN & HALL)

    [3]

    [3]Reiser M 1977 Phys. Fluids 20477

    [4]

    [4]Pierce J R 1944 J. Plasma Physics 15 721

    [5]

    [5]Bennett W H 1934 Phys. Rev. 45 890

    [6]

    [6]Alfven H 1939 Phys. Rev. 55 425

    [7]

    [7]Lawson J D 1959 J. Nucl. Energy Pt. C 131

    [8]

    [8]Kirstein P T, Kino G S, Waters W E 1967 Space-Charged Flow (New York: McGraw-Hill)

    [9]

    [9]Stephens K F, Ordonez C A 2000 Phys. Plasmas 7 3108

    [10]

    ]Sotnikov G V, Yatsenko T Y 2002 Tech. Phys. 47 535

    [11]

    ]Uhm H S 1993 Phys. Fluids B 5 1919

    [12]

    ]Liu J, Li Z Q 2008 17th International Conference On High-Power Particle Beams Xian, China

    [13]

    ]Li J Q, Mo Y L 2007 Chin. Phys. 16 2716

    [14]

    ]Hramov A, Koronovskii A, Morozov M 2008 Phys. Lett. A 372 876

    [15]

    ]Benford J, Swegle J A 2007 Edi Schamiloglu High Power Microwaves (Second Edition) (Taylor & Francis Group,LLC)

    [16]

    ]Kurkin S A, Hramov A E 2009 Tech. Phys. Lett. 35 23

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  • Abstract views:  9119
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  • Cited By: 0
Publishing process
  • Received Date:  29 April 2009
  • Accepted Date:  10 June 2009
  • Published Online:  15 March 2010

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