• DocumentCode
    2351614
  • Title

    Formulae for the calculation of energy deposition densities in the graphite dumps of the LHC

  • Author

    Ijspeert, A. ; Stevenson, G.R.

  • Author_Institution
    CERN, Geneva, Switzerland
  • fYear
    1989
  • fDate
    20-23 Mar 1989
  • Firstpage
    533
  • Abstract
    For dumping the 8 TeV/c proton beams of the LHC (Large Hadron Collider), each of the two beams will be extracted and then blown up along a several-hundred-meter-long transport channel to dilute the proton density to a level acceptable for the dump material. One way of diluting the beam is to let the beam pass strong quadrupoles; another much more efficient way, which can reduce the length of the transport channel considerably, is to sweep the beam by fast pulsed dipoles either linearly or in the form of circles or spirals. Formulas are derived which make it possible to calculate easily the energy deposition densities in the dump material to be expected for the different methods of beam dilution. As a basis, FLUKA results for the energy deposition in graphite of an infinitely thin beam were used. A formula is derived that fits these results and can be analytically integrated to obtain formulas for the energy deposition of Gaussian beams as well as for the different ways of diluting the beam, e.g. by deflecting it over straight lines or circles
  • Keywords
    beam handling techniques; graphite; proton accelerators; storage rings; synchrotrons; FLUKA results; Gaussian beams; LHC; Large Hadron Collider; beam dilution; circles; energy deposition densities; fast pulsed dipoles; graphite dumps; infinitely thin beam; proton beams; spirals; straight lines; transport channel; Large Hadron Collider; Monte Carlo methods; Particle beams; Protons; Solids; Spirals; Statistics;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Particle Accelerator Conference, 1989. Accelerator Science and Technology., Proceedings of the 1989 IEEE
  • Conference_Location
    Chicago, IL
  • Type

    conf

  • DOI
    10.1109/PAC.1989.73103
  • Filename
    73103