2020
DOI: 10.1103/physrevaccelbeams.23.081002
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Linearized method for the study of transverse instabilities driven by electron clouds

Abstract: We present a linearized method to study transverse instabilities due to electron clouds. It is based on an accurate and compact characterization of the cloud dipolar and quadrupolar forces, that can be easily obtained from quick single-pass numerical simulations. The long-term stability properties of the bunch are then predicted by solving the linearized Vlasov equation, taking into account the dipolar forces introduced by the e-cloud along the bunch as well as the betatron tune modulation with the longitudina… Show more

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Cited by 8 publications
(4 citation statements)
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“…Introducing it for coasting beams, a new instability was revealed, the mode coupling instability for coasting beams, which was never discussed or described in the past [31][32][33][34] (see figure 23), and which revealed a plane exchange of the most critical instability vs. intensity (which was one of the important findings of the study). The detuning impedance has been also recently added in the Vlasov analysis with bunched beams (using also some simulation results), leading to an excellent agreement with the PyHEADTAIL macroparticle tracking code [35] (see also next section). The current challenge is to develop a fully self-consistent Vlasov solver for generalized impedances (without and with Landau damping).…”
Section: Jinst 16 P10009mentioning
confidence: 84%
See 1 more Smart Citation
“…Introducing it for coasting beams, a new instability was revealed, the mode coupling instability for coasting beams, which was never discussed or described in the past [31][32][33][34] (see figure 23), and which revealed a plane exchange of the most critical instability vs. intensity (which was one of the important findings of the study). The detuning impedance has been also recently added in the Vlasov analysis with bunched beams (using also some simulation results), leading to an excellent agreement with the PyHEADTAIL macroparticle tracking code [35] (see also next section). The current challenge is to develop a fully self-consistent Vlasov solver for generalized impedances (without and with Landau damping).…”
Section: Jinst 16 P10009mentioning
confidence: 84%
“…and the results were also compared against the conventional simulations based on the Particle-In-Cell method. The effect of transverse nonlinearities due to the electron cloud, which are neglected by the linearized method, were also analyzed [35].…”
Section: Jinst 16 P10009mentioning
confidence: 99%
“…23), and which revealed a plane exchange of the most critical instability vs. intensity (which was one of the important findings of the study). The detuning impedance has been also recently added in the Vlasov analysis with bunched beams (using also some simulation results), leading to an excellent agreement with the PyHEADTAIL macroparticle tracking code [35] (see also next section). The current challenge is to develop a fully self-consistent Vlasov solver for generalized impedances (without and with Landau damping).…”
Section: Impedance-induced Instabilitiesmentioning
confidence: 84%
“…This method has been used very successfully in the CERN SPS for which the intensity threshold of the fast vertical instability at injection could be increased by a factor ∼ 2.5 as predicted by the simple scaling [28]. As transverse mode coupling instabilities can also be observed with beam-beam [29], electron cloud [30], or space charge [31], a similar mitigation method can be anticipated for these different cases (depending on the bunch length regime). For machines where transition crossing cannot be avoided, such as, for instance, in the CERN PS which was the first synchrotron where transition had to be crossed (which happened on November 24, 1959), a γ -transition jump is the only (known) method to overcome all the intensity limitations.…”
Section: Optics Manipulationsmentioning
confidence: 99%