1994
DOI: 10.1103/physreve.49.2323
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Simulation of the beam halo from the beam-beam interaction

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Cited by 18 publications
(14 citation statements)
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“…All the above codes were written for lepton colliders. Remarkable results were obtained by D. Shatilov [20] and by T. Chen [21], who superposed simulated beam density distributions and resonance lines, calculated in first order perturbation theory, on the transverse action space, and, thereby, revealed the role of individual resonances in the tail formation. Synchro-betatron resonances of typical order 5 to 8 were found to be important in PEP-II.…”
Section: Generation Of Tailsmentioning
confidence: 80%
See 1 more Smart Citation
“…All the above codes were written for lepton colliders. Remarkable results were obtained by D. Shatilov [20] and by T. Chen [21], who superposed simulated beam density distributions and resonance lines, calculated in first order perturbation theory, on the transverse action space, and, thereby, revealed the role of individual resonances in the tail formation. Synchro-betatron resonances of typical order 5 to 8 were found to be important in PEP-II.…”
Section: Generation Of Tailsmentioning
confidence: 80%
“…The two key requirements for this recipe to work are, first, randomness (e.g., due to quantum fluctuation) and, second, reaching an equilibrium at each step. This computing scheme was implemented in two independent codes by D. Shatilov ('lifetrac' program) in 1992 [20], and by T. Chen and coworkers around 1993 [21]. These codes do not only include the beam-beam dynamics at the primary IP, but also model some additional effects such as frequent small-angle scattering, and parasitic collisions.…”
Section: Generation Of Tailsmentioning
confidence: 99%
“…In previous studies, we have shown that resonances are the dominant effect in tail formation [2] , as evidenced by the fact that the distributions follow resonances locations. The locations of resonances are not only determined by the beam-beam kick potential, but also by the nonlinearities of the lattice, primarily the tune shifts with amplitudes.…”
Section: The Lattice Nonlinearities-tune Shift With Amplitudesmentioning
confidence: 75%
“…
The halo distribution due to the beam-beam interaction in circular electron-positron colliders is simulated with a program which uses a technique that saves a factor of hundreds to thousands of CPU time [1,2] . The distribution and the interference between the beam-beam interaction and lattice nonlinearities has been investigated.
…”
mentioning
confidence: 99%
“…Krishnagopal and R. Siemann[ 11 have established that it is essential to retain the finite longitudinal thickness of the beam when simulating the beam-beam interaction. Present beam-beam simulation codes [2] represent the thick interaction as a set of thin beam-beam kicks. Since the thin beam-beam kick for a bi-Gaussian distribution is usually represented by the Erskine-Bassetti [3] formula involving the evaluation of two complex error functions, the calculation is computer intensive and the representation of the thick beam-beam interaction as a set of slices slows down the simulation by a factor roughly equal to the number of slices.…”
Section: Introductionmentioning
confidence: 99%