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BiBTeX citation export for WEPLS09: Fast Two-Dimensional Calculation of Coherent Synchrotron Radiation in Relativistic Beams

  author       = {J. Tang and G. Stupakov},
  title        = {{Fast Two-Dimensional Calculation of Coherent Synchrotron Radiation in Relativistic Beams}},
  booktitle    = {Proc. NAPAC'19},
  pages        = {783--785},
  paper        = {WEPLS09},
  language     = {english},
  keywords     = {radiation, synchrotron, electron, wakefield, synchrotron-radiation},
  venue        = {Lansing, MI, USA},
  series       = {North American Particle Accelerator Conference},
  number       = {4},
  publisher    = {JACoW Publishing, Geneva, Switzerland},
  month        = {10},
  year         = {2019},
  issn         = {2673-7000},
  isbn         = {978-3-95450-223-3},
  doi          = {10.18429/JACoW-NAPAC2019-WEPLS09},
  url          = {http://jacow.org/napac2019/papers/wepls09.pdf},
  note         = {https://doi.org/10.18429/JACoW-NAPAC2019-WEPLS09},
  abstract     = {Coherent Synchrotron Radiation(CSR) in a relavistic beam during compression can lead to longitudinal modulation of the bunch with wavelength smaller than bunch length and is regarded as one of the main sources of emittance growth in the bunch compressor. Current simulations containing CSR wake fields often utilize one-dimensional model assuming a line beam. Despite its good computation efficiency, 1D CSR model can be inaccurate in many cases because it ignores the so-called ’compression effect’. On the other hand, the existing 3D codes are often slow and have high demands on computational resources. In this paper we propose a new method for calculation of the three-dimensional CSR wakefields in relativistic beams with integrals of retarded potentials. It generalizes the 1D model and includes the transient effects at the entrance and the exit from the magnet. Within given magnetic lattice and initial beam distributions, the formalism reduces to 2D or 3D integration along the trajectory and therefore allows fast numerical calculations using 2D or 3D matrices.},