Author: Hwang, K.
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TUPAL031 Errors Study of a Double-Pass Recirculating Superconducting Proton Linac 1069
 
  • Y. Tao, K. Hwang, J. Qiang
    LBNL, Berkeley, California, USA
 
  The concept of recirculating superconducting proton linac was recently proposed. Beam dynamics simulations were carried out in a double-pass recirculating proton linac using a single bunch. Although all the beam line elements should be installed following the designed values, in reality, there exist machine imperfections that will cause beam off-centering and even particle losses. In this paper, we report on the study of the static and dynamic errors from RF cavities and magnetic focusing elements in the double-pass recirculating proton linac.  
DOI • reference for this paper ※ https://doi.org/10.18429/JACoW-IPAC2018-TUPAL031  
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THPMF084 Numerical Shot Noise Modeling and Particle Migration Scheme 4274
 
  • K. Hwang, J. Qiang
    LBNL, Berkeley, California, USA
 
  Funding: US Department of Energy under Contract no. DEAC02-05CH11231
In order to model correct statistical properties of shot noise, special particle loading algorithms were developed and used in FEL community. However, the compatibility of such loading algorithms with particle migration scheme across numerical mesh is not well studied. Here, we address the necessity of special particle migration scheme for different loading algorithms and present a possible solution pair.
 
DOI • reference for this paper ※ https://doi.org/10.18429/JACoW-IPAC2018-THPMF084  
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THPMF086 Reliability Improvement on Wiggler Period Averaging Approximation 4281
 
  • K. Hwang, J. Qiang
    LBNL, Berkeley, California, USA
 
  Funding: US Department of Energy under Contract no. DEAC02-05CH11231
As the wiggler period averaging is subject to reliability issue, many efforts on FEL codes without such approximations are made at the cost of heavier computation loads. However, efforts toward increasing the reliability of such approximation are few. In this report, we present a new capability of IMPACT code suite based on such approximation with the addition of perturbative corrections to wiggler period averaging error.
 
DOI • reference for this paper ※ https://doi.org/10.18429/JACoW-IPAC2018-THPMF086  
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