1995
DOI: 10.1103/physreve.52.r2179
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Transverse instabilities for multiple nonrigid bunches in a storage ring

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Cited by 13 publications
(14 citation statements)
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“…For theoretical analysis of mecha nisms of excitation and suppression of multibunch instability, taking into account the motion of parti cles inside a bunch, models of both macroparticles and continuous medium can be used. Commonly, the methods of perturbation theory are applied to the Vlasov equation, which allows (introducing a series of simplifications) for reducing the analysis of insta bility to solving the problem on eigenvalues for the coherent modes of oscillations [1,[79][80][81][82]. Interac tion of the beam with the elements of the vacuum chamber is described in terms of frequency depen dent transverse impedance.…”
Section: Transverse Multibunch Instabilitymentioning
confidence: 99%
“…For theoretical analysis of mecha nisms of excitation and suppression of multibunch instability, taking into account the motion of parti cles inside a bunch, models of both macroparticles and continuous medium can be used. Commonly, the methods of perturbation theory are applied to the Vlasov equation, which allows (introducing a series of simplifications) for reducing the analysis of insta bility to solving the problem on eigenvalues for the coherent modes of oscillations [1,[79][80][81][82]. Interac tion of the beam with the elements of the vacuum chamber is described in terms of frequency depen dent transverse impedance.…”
Section: Transverse Multibunch Instabilitymentioning
confidence: 99%
“…In the case of flat chambers, the intensity threshold is higher in one plane than in the other and linear coupling can be used to raise the TMCI intensity threshold [152]. Note finally that with many bunches the TMCI intensity threshold can be considerably reduced [144]. Fig.…”
Section: A Sacherer's and Laclare's Approachesmentioning
confidence: 99%
“…This analysis was extended in Ref. [144] to include also the coupling between the modes (and the possibility to have different head-tail modes in the different bunches). In the case of gaps between bunch trains, a time-domain approach is usually better suited.…”
Section: A Sacherer's and Laclare's Approachesmentioning
confidence: 99%
“…The nontrivial situation arises when the coherent tune shift is of the order of ω s . Then modes can not be considered separately and coupling can lead to new Coupled-Bunch-Coupled-Mode (CBCM) instability in the multibunch system [6].…”
Section: Mode Coupling In Multibunch System (Cbcm Instability)mentioning
confidence: 99%