RTA beam dynamics experiments: limiting cumulative transverse instability growth in a linear periodic system

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A critical issue for a Two-Beam accelerator based upon extended relativistic klystrons is controlling the cumulative dipole instability growth We describe a theoretical scheme to reduce the growth from an exponential to a more manageable linear rate, and a new experiment to test this concept. The experiment utilizes a 1-MeV, 600-Amp, 200-ns electron beam and a short beamline of periodically spaced RF dipole pillbox cavities and solenoid magnets for transport. Descriptions of the RTA injector and the planned beamline are presented, followed by theoretical studies of the beam transport and dipole mode growth.

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Houck, T; Lidia, S & Westenskow, G June 10, 2000.

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A critical issue for a Two-Beam accelerator based upon extended relativistic klystrons is controlling the cumulative dipole instability growth We describe a theoretical scheme to reduce the growth from an exponential to a more manageable linear rate, and a new experiment to test this concept. The experiment utilizes a 1-MeV, 600-Amp, 200-ns electron beam and a short beamline of periodically spaced RF dipole pillbox cavities and solenoid magnets for transport. Descriptions of the RTA injector and the planned beamline are presented, followed by theoretical studies of the beam transport and dipole mode growth.

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PDF-FILE: 11 ; SIZE: 34.9 MBYTES pages

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  • Advances Accelerator Concepts Workshop, Santa Fe, NM (US), 06/10/2000--06/16/2000

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  • Report No.: UCRL-JC-139291
  • Grant Number: W-7405-ENG-48
  • Office of Scientific & Technical Information Report Number: 15007529
  • Archival Resource Key: ark:/67531/metadc1407956

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  • June 10, 2000

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  • Jan. 23, 2019, 12:54 p.m.

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  • Feb. 6, 2019, 2:58 p.m.

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Houck, T; Lidia, S & Westenskow, G. RTA beam dynamics experiments: limiting cumulative transverse instability growth in a linear periodic system, article, June 10, 2000; California. (https://digital.library.unt.edu/ark:/67531/metadc1407956/: accessed May 17, 2024), University of North Texas Libraries, UNT Digital Library, https://digital.library.unt.edu; crediting UNT Libraries Government Documents Department.

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